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ISCED 3 - Upper secondary level
Country of Use:
Germany
Series:
Schöningh-Schulbuch
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ISCED 3 - Upper secondary level
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Series:
Schöningh-Schulbuch
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1
Zeiten und Menschen 1, [Schülerband] / herausgegeben von Hans-Jürgen Lendzian. Autoren: Lambert Austermann [und weitere]
by
Austermann, Lambert 1956-
Published
Paderborn
:
Schöningh
,
2010
Edition:
Geschichte, Kursstufe [des Gymnasiums (G8) in Baden-Württemberg]
Series
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: HE-V 93(1,2010)1
Format:
Book
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Educational Media Metadata
School Subject (according to ISCED):
02 - Arts and humanities
022 - Humanities (except languages)
0222 - History and archaeology
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Textbook
School Type:
Gymnasium: Academic secondary school ('grammar school')
Country of Use:
Germany
Baden-Württemberg
Observations
Geeignet für die vierstündige Kursstufe
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Select result number 2
2
Political speeches historical & topical issues Audio-CD
Published
Paderborn
:
Schöningh
,
2007
Series
EinFach Englisch
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: SE-V 171(1,2007)3CD
Format:
Audio
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School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Source
Teaching Aids
Country of Use:
Germany
Saved in:
Select result number 3
3
African-American experiences from exploitation to participation [Student's book]
Published
Paderborn
:
Schöningh
,
2010
Edition:
1. Aufl., 1. Dr.
Series
Discover ... topics for advanced learners
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: SE-V 129(1,2010)17
Format:
Book
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School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
0314 - Sociology and cultural studies
05 - Natural sciences, mathematics and statistics
053 - Physical sciences
0532 - Earth sciences
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Teaching Aids
Country of Use:
Germany
Observations
Literaturverz. S. 55 - 56
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4
Standpunkte der Ethik Lehr- und Arbeitsbuch für die gymnasiale Oberstufe [Schülerband] / erarbeitet von Carl Gneist, Johannes Hilgart, Burkhard Hoffmann, Claudia Kroneis und Hermann Nink
by
Nink, Hermann
,
Gneist, Carl
,
Hilgart, Johannes 1969-
,
Hoffmann, Burkhard
,
Kroneis, Claudia
Published
Paderborn
:
Schöningh
,
[2011]
Edition:
[Alle Bundesländer außer Nordrhein-Westfalen, Bayern], Druck A
Series
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: WE-V 3(1,2011)
Format:
Book
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School Subject (according to ISCED):
02 - Arts and humanities
022 - Humanities (except languages)
0223 - Philosophy and ethics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Textbook
School Type:
Gymnasium: Academic secondary school ('grammar school')
Country of Use:
Germany
Rhineland-Palatinate
Hamburg
Berlin
Mecklenburg-West Pomerania
Saxony-Anhalt
Brandenburg
Saxony
Baden-Württemberg
Schleswig-Holstein
Thuringia
Lower Saxony
Saarland
Bremen
Hesse
Observations
Exkurs: Methoden im Philosophie- und Ethikunterricht: Seite 14-20
Hier auch später erschienene, unveränderte Nachdrucke
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5
Global economy - hype, hazard or hope? [Modelle und Methoden für den Englischunterricht]
Published
Paderborn
:
Schöningh
,
2008
Edition:
[Nachdr.]
Series
Challenges global learning in a globalised world
Schöningh-Schulbuch
Challenges
Catalogue:
GEI
Call Number: SE-V 164(1,2008)6
Format:
Book
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School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Teaching Aids
Country of Use:
Germany
Saved in:
Select result number 6
6
Soziale Marktwirtschaft und Wirtschaftspolitik am Beispiel der Energiepolitik
Published
Paderborn
:
Schöningh
,
2009
Series
Politik-Wirtschaft
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: SE-V 176(1,2009)1
Format:
Book
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Educational Media Metadata
School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Teaching Aids
Country of Use:
Germany
Saved in:
Select result number 7
7
First nations peoples in America Students' book / edited by Albert-Reiner Glaap and Ingrid Hartmann-Scheer
Published
Paderborn
:
Schöningh
,
1999
Edition:
1. Druck
Series
Schöningh-Schulbuch
Discover ... topics for advanced learners
Catalogue:
GEI
Call Number: SE-V 129(1,99)-3
Format:
Book
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Educational Media Metadata
School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Textbook
Country of Use:
Germany
Saved in:
Select result number 8
8
Politik im Wandel 1, Lehrerbd. Politische Institutionen und Prozesse in der Demokratie / erarb. von: Karin Herzig ...
Published
Paderborn
:
Schöningh
,
2011
Edition:
Kursstufe, [Gymnasium (G8), Baden-Württemberg, Neuausg.], 1. Dr.
Series
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: SEG-V 72(1,2011)1L
Format:
Book
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Educational Media Metadata
School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Teacher's Guide
School Type:
Gymnasium: Academic secondary school ('grammar school')
Country of Use:
Germany
Baden-Württemberg
Observations
CD enth. PDF-Dateien
Saved in:
Select result number 9
9
Distant neighbours: projects in intercultural learning Students' book / edited by Karl Heinz Wagner with Anja Beuter and Peter Dieckow
by
Wagner, Karl Heinz
Published
Paderborn
:
Schöningh
,
1999
Edition:
1. Druck
Series
Schöningh-Schulbuch
Discover ... topics for advanced learners
Catalogue:
GEI
Call Number: SE-V 129(1,99)-2
Format:
Book
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Educational Media Metadata
School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Textbook
Country of Use:
Germany
Saved in:
Select result number 10
10
Politische Strukturen und Prozesse in Deutschland
Published
Paderborn
:
Schöningh
,
2005
Edition:
2. Dr.
Series
Sozialwissenschaften
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: SE-V 68(1,2005)1
Format:
Book
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Educational Media Metadata
School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Textbook
Country of Use:
Germany
Saved in:
Select result number 11
11
Politik im Wandel 2, Lehrerbd. Wirtschaftswelt und Staatenwelt / erarb. von: Karin Herzig ...
Published
Paderborn
:
Schöningh
,
2012
Edition:
Kursstufe, [Gymnasium, Baden-Württemberg]
Series
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: SEG-V 72(1,2012)2L
Format:
Book
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School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Teacher's Guide
School Type:
Gymnasium: Academic secondary school ('grammar school')
Country of Use:
Germany
Baden-Württemberg
Saved in:
Select result number 12
12
Them and us - on the way to one world? [Modelle und Methoden für den Englischunterricht]
Published
Paderborn
:
Schöningh
,
2007
Edition:
Dr. A, 1
Series
Challenges - Global learning in a globalised world
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: SE-V 164(1,2007)5
Format:
Book
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School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Textbook
Country of Use:
Germany
Saved in:
Select result number 13
13
The new South Africa - democratic role model for the black continent? [Modelle und Methoden für den Englischunterricht]
by
Bruck, Peter 19XX-
Published
Paderborn
:
Schöningh
,
2009
Edition:
[1. Dr.]
Series
Challenges global learning in a globalised world
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: SE-V 164(1,2009)12
Format:
Book
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Educational Media Metadata
School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Teaching Aids
Country of Use:
Germany
Saved in:
Select result number 14
14
Sozialkunde Politik in der Sekundarstufe II [Gesamtband], [Schülerband] / Autoren: Klaus Engelhart ...
Published
Paderborn
:
Schöningh
,
2007
Edition:
Sekundarstufe II, 1. Dr.
Series
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: SEG-V 50(1,2007)
Format:
Book
Indexes
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Saved in:
Educational Media Metadata
School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Textbook
Country of Use:
Germany
Saved in:
Select result number 15
15
P.A.U.L. D. [Schülerband] Schülerband / erarbeitet von Markus Apel [und 16 andere]
by
Apel, Markus Friedel 1965-
Published
Paderborn
:
Schöningh
,
[2013]
Edition:
Oberstufe, Druck A
Series
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: DE-V 48(1,2013)
Format:
Book
Indexes
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School Subject (according to ISCED):
02 - Arts and humanities
023 - Languages
0232 - Literature and linguistics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Textbook
Reading Book
School Type:
Gymnasium: Academic secondary school ('grammar school')
Country of Use:
Germany
Observations
Hier auch später erschienene, unveränderte Nachdrucke
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Select result number 16
16
Advertising and marketing - products, promises and persuasion [Modelle und Methoden für den Englischunterricht]
by
Edelbrock, Iris
Published
Paderborn
:
Schöningh
,
2008
Edition:
1. Dr.
Series
Challenges global learning in a globalised world
Schöningh-Schulbuch
Modelle und Methoden
Catalogue:
GEI
Call Number: SE-V 164(1,2008)8
Format:
Book
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School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Teaching Aids
Country of Use:
Germany
Saved in:
Select result number 17
17
The changing face of multicultural Britain [Modelle und Methoden für den Englischunterricht]
by
Blume, Antje
Published
Paderborn
:
Schöningh
,
2008
Edition:
Dr. 2
Series
Challenges - Global learning in a globalised world
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: SE-V 164(1,2008)11
Format:
Book
Indexes
Show more information
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Saved in:
Educational Media Metadata
School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Teacher's Guide
Country of Use:
Germany
Observations
Klausurvorschläge 1 und 2 S. 57 - 62
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Select result number 18
18
Nationalsozialismus und deutsches Selbstverständnis - Wurzeln unserer Identität Rahmenthema 3 mit Wahlpflichtmodul für das Abitur 2013 und 2014
Published
Paderborn
:
Schöningh
,
2012
Edition:
Oberstufe, Niedersachsen, Dr. 1
Series
Zeiten und Menschen
[Bd. 3 für das 3. Schulhalbjahr der Qualifikationsphase, Zentralabitur 2013 und 2014]
Catalogue:
GEI
Call Number: HE-V 33(1,2012)3
Format:
Book
Indexes
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Educational Media Metadata
School Subject (according to ISCED):
02 - Arts and humanities
022 - Humanities (except languages)
0222 - History and archaeology
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Textbook
School Type:
Gesamtschule: Comprehensive school
Gymnasium: Academic secondary school ('grammar school')
Country of Use:
Germany
Lower Saxony
Saved in:
Select result number 19
19
Africa - postcolonial experiences [Student's book]
Published
Paderborn
:
Schöningh
,
2009
Edition:
Dr. 1
Series
Discover ... topics for advanced learners
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: SE-V 129(1,2009)15
Format:
Book
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Educational Media Metadata
School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0314 - Sociology and cultural studies
05 - Natural sciences, mathematics and statistics
053 - Physical sciences
0532 - Earth sciences
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Teaching Aids
Country of Use:
Germany
Saved in:
Select result number 20
20
Wirtschaftspolitik im Zeichen der Globalisierung
by
Floren, Franz Josef
Published
Paderborn
:
Schöningh
,
2008
Edition:
[Neubearb.]
Series
Sozialwissenschaften
Schöningh-Schulbuch
Catalogue:
GEI
Call Number: SE-V 68(1,2008)22
Format:
Book
Indexes
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Saved in:
Educational Media Metadata
School Subject (according to ISCED):
03 - Social sciences, journalism and information
031 - Social and behavioural sciences
0312 - Political sciences and civics
Level of Education:
ISCED 3 - Upper secondary level
Document Type:
Textbook
Country of Use:
Germany
Observations
In Nordrhein-Westfalen genehmigt. - Auch einsetzbar für das Zentralabitur in Niedersachsen
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![Global economy - hype, hazard or hope? [Modelle und Methoden für den Englischunterricht]](data:image/jpg;base64,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)
![Them and us - on the way to one world? [Modelle und Methoden für den Englischunterricht]](data:image/jpg;base64,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)
![The new South Africa - democratic role model for the black continent? [Modelle und Methoden für den Englischunterricht]](data:image/jpg;base64,/9j/4AAQSkZJRgABAQEBFgEWAAD/2wBDAAMCAgMCAgMDAwMEAwMEBQgFBQQEBQoHBwYIDAoMDAsKCwsNDhIQDQ4RDgsLEBYQERMUFRUVDA8XGBYUGBIUFRT/2wBDAQMEBAUEBQkFBQkUDQsNFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBT/wAARCAC6AIADAREAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD5dub2QXcwJdvmbnzDX19NeRwXIHvXznL/APfw1rK3YGw/tB/+mh/7aGlp2Mxf7Qf0kH/bQ0L0ExP7Qk9ZP+/hqtOxIo1F89X/AO/ho07APOovgcyf9/DT+QCf2g/rJ/38NGnYlh/aL+sn/fw0adhAdQfA5f8A7+Gl8ik7Cm+Yn7z/APfw0adh3E/tB/SQ/wDbQ1ahfoFw/tB/ST/v4aPZ+QXJv7Rb0f8A7+Gi3kRqRz6o8cLt8/AzzIaat1RUfiR902+uWeleF/CemReH9Mf7ZosU8t9PebJlbaoO2LHz5JHPoT6V/HM8FKtisVVcvtP8z6yh/CPg684vLnP99q/sGkj5XUimdYx8xAw2DnsaudkFxolQjIYYBx+NRdPqUPUhxleR0yK0UXuJhn+pqrCI/MVGO47frU3itLgOMqL1YDjPJ7daG0nyt6iH4wpPbrmnoJkYIIBBHPNGghw6D3OKLEsNwyBkZNO1xXH5AUEkAHoTVczQXFQdTRzMLjto29qLFkV0wFtKdwX5TyelTNe67Dj8SPs67SyF14DSM2DXg0KBpkmErzpmMY5XKpn3/wAM/wAnqbgsVp9p/mfV0f4Wp8cX4X7bPz0Zq/qylofMM+lf2ctI8KeCP2fPiJ8XPEPhSx8X3+jX8VjYWWqDzIRua3QfIwK8tPkkgkBTiuSs7yUTPqbX7MnibS/j1+1Y2ra14L8PWNpH4fdF0iCyjktEkRl/eBGXAPzHnFY1I8itco8O8f8A7PnxB+GvhhfEniTw82m6TNcbPMEqyNFuP7sOFPy9SPTpXXSrub5QOg8J/sh/Evxz4Gs/F+h6ZY6hpd6pkit0u18+TBwAFIxuPpkVUq0U7NgdV+zFpen33wG+Oep3ulWV7dWVjD9nmvbVJZIGxICyOwJXoOB6VhOX7yD8xMd8CdG0u6/Y2+NGrXOl2NzqFpNst76e2je4iHkR8I5XK8uelVVf+1Ik8y+Gf7PPjv4r6K+teG9Khk06KUWou7u4SHzJhj5ELcs3PStHXhTk1IBPCv7P3jzxzqHi+x0zSg+p+FZPK1Kwnm2zrLuK7UX+Jsqeh7U/rFNgZ3j74JeOPhpeaFZeI/DlxYXWtnZYx5R/OfKgx5BOGy6/nWvtIyjoB6jp37EnjW0j1O88Wa3oXhTSdPtmmuLt7wTmGXblI3VfunJGc81yqt1QHCfD79m/4ifErwrDr/hzQBdaRcSSRWs0k6RG5ZGZWWNTyxBVh+Brb2yW7ApfDT4I+M/i34lu9D8OaM1zeWJ23b3DCJLU5Iw7sPUHgelDrKKu2BxhjZC6yIY5EJVkbqDXUQQ3Cf6PIQcfKeaHsy4fEj7WN/LDdeELFJL2IT+HrXfExKxNtiVg4IPYZB9SR1r+Tm/96/xP8z6un/DPi29Ia+ufTe3Nf1TFpI+ZbPpnwmv2j/gnJ8QPLUl4ddhaQKOSftlqTn6Kyn6CvNnL97H1M7alb/gno/8Axf8AuWT5iuhXLDDEZ+ZOMiuivaWxQ3wl401zxp+xJ8aL/wASa1e6zLFr1q0T3krSiHc0LkICw2jceF6DGe9Y0ko1EB237IPwXvvhn8X/AAbquv8AjLS7LUdZ0ue4tfCUE8r3U1u8RKuwxsXaQrYB/hqKsry0A5v4DL5HwN/aejyAySqgXPTDyg4/GtJXvB+ZLKvwQKj9hL424+99v6j08qAfr/Srq39up9CTqfhfrXgDw1+x14O1P4gJrE2l2ni9rq0/scgyfa43Lx7xuAZRtPGe4rCvTdSpcZP8PfiJH4xT9q3x14YuNQ02G+tLS7sJm/dzx4hdS3ytwdwJyM9aFQ5LXAzta8TPc/AT9lrX9e1CS6+z+MrSS9vb6VpHEUcvz72OSRgLn6VEnaTjAV7HT/tD+FL/AMDfCf45X2u/Z44PFviS0uNJKXKSm4iEagsAGOASp64456VrR96STC6GeFfF3w38Afs4/s96747k1pDp891d6Uui8xvcLPK8nmDcNwJcj8GFLkk5yUe5T6GB+zB4vsviRf8Axt8B6ZeyaFqnjFbq+0W+dDE4Z1ZMNg8FNyNgcnLkdDTlGcNxHyTLaXWmz3FjeRGK8tZZIbmMsW2yqxVlLHnIINexFp7EEFzxay5/un0/rRLSLKg/eR9vKILNPCAXRNGnmudDt3GoGwL3UKiHGDLkBQeOg9q/ktJyeLS/mf5n1tLWmfEl0CL24I/vtX9Wxjfc+WPWvgb+0rq3wT0LWNATQdM8TeGNXl864sb4EjeQqEqw4ww2gq2eg9awqUotgaHhH9pez8B/GzUPH+heCrHTLGfTjYLo8FwEjjJxukBwO4+me9ZuhKXUDidA+K0ug/Azxl8OG0uOSDxFqUV9JqDT7Tb+X5eV29+EAz71cMNLmvcD0/wR+2rrfhnXfDmp6l4O8P6nd6Np/wDZp1AIY72WBRgJ5hOFx6gc0pYRt7gc58H/ANoq3+Fmr+O01XwnD4j8O+LpXlvNLlmMZQb2fhiPmX5yCcdqqph3aKEy38J/2jNE+Gtv458O3vw/h1vwV4mu/tKaG1yUa1TosQOPmXG0dOMDnmlVw8tNSR/wu/aN8P8AhLwdq/grxR8PIPF3gyfVZNSsbGW6KGzJZmVd2PmCgj0NFXDTdmmBieD/AI5WXgfSfi5o9h4XEVh46eVbS2W4ONOh8yVkQAjLhVkGPYDNNUJSsm9gMzxB8UJvHnwW8CfC610JI7jRb8mK785f9Jkl3hY9pwASzADn0pewUZO4rH1xqXwi1T4weHrPT/if8K9R8Jv4c8PPDF4jTxBDJbxSQwgBjEjHuuST6Ed64FLlnowsfPPw2/aP8OaX8I9I8AfEH4fQeNdN0i4mk025NyYGh3u7nIOcndI4GDjHrXdGhJy5r7jKvwE+Pfhv4IHV9XHw+i1nxa93N/ZupSXBQWVu6YERGM/lg4p1aEpdRHkOo6rc65q+oapdsr3eoXM17cMnRpZJGdj+bGuymZlK6/49peM/KeAM1rJXuiofEj7uksbC40rwVPcQ6i88WhQeVLa2xktgfJUbJJhkKfmJAOOn4V/GtRVYVcXy/wAz/M+wofwz4Wuv+P2fr99ulf2GndaHytj0/wAG6d4Qv/h+k+pXGix6qx1GKZJ2YXrymwuzA4cvjy0dYMfKQXYDPJz5tacoy0A6LX/AHwoja0trDxR5KQXF6GuJdcUySRLGnk5dYcsS2cHAyuRxjJaqVLlWMPT9A8D6p4w8Y2eoXlta6ONRtpbKaznjRzauHYmIuCpJzCDnPU8DFaupUtoHKMk8H/DfTtCs7qTWLi/vZ18wx2erpuiKx3DYy8B5JjgXb2Ln5iDxHtaocptaX8NvhXqHiOHTDrt8YWvPs8L6fdRqzxLc3SglViJLsiQneOm7ODRz1ZMTjfqYfhPwZ4I1F9Ss/Et7caK1rqt3braR3MccqIZbaNC7NGdwAe4bscqTxmtJzqSsLk8zE8K+EPDur6f4Fa71X/iYatrLWF/DbXeTBB8uxyPLzGNzHPLjAJx2rR4iUVZoHGx6Pa/Df4Ypr1lHfXR0W3s2NjNaz30cch231+pNyCnMgjW1HG0DKnHHPG6tW90ibGJovgXwBb2mmtH4gtJZbi9tRLL9tWQ2sRmdGcfIu3CyR5UE9Mg8V0U5Sesh7GlZaL4V1azsjrnj/XNXie2nml0/UtdMtssi20TxKVcHDCSR+AM4jAB61nye/wAzC6Ob8C+AfhzrHg/w5qGq+Kbqx1+9uTFeaZHNGgjjW5Me4OyHHyMjD/df2zpKpUT0QrXNvQvA/wANJdbsbJ74S2iSWlzeXlzfRjeBbXckkCnZhVMqW6E8n5j0qVVq9UHKeN3yxre3axACISuE29xmvShFx1MSndnFrKQAflPBOKKl+RuO5UPiR9pzWtsl/wCD2OnXEk0+h2p+1PYQbEPkDaBN5BlxtDZxJ1x2zX8jqyp4urUlZqb067n11JpUz42vID9ruOerH9a/rCnNLc+TsyCSEOxDAMpG3B4xyDx7cHjpWs1CWoWYgt8EHYuepyMgnv8AnWSjENRPJyQpVSMY+vTn9O3rW3LFibYjQjoVAHfA6+n8qPZxFdiqpSRXjYxMpyrJww/EfWj2cQuxzRiSRnYlnY7mZjlmPqSe/vRyILscoMcgkRmjkU5EkeFYHsQRyP8A61UuWO5LbIZF86R5JMPI7mRmYZJYnLHJ5znPX1NO8OwuZieUhIJRT0DDHDDOcH/PQ0csXqikxQiAqdikjuRzS5EO44RIFACjH9PT9atOK0sRzMf5a5B2jPHJGTinzQ7BzMkA2rge/P1oGQ3ALW0mASdp4HU1FSU4QlKl8S2KgrySPtSS01G/1nwe/wDZ9zNptroMA+2C1ukhifyASu9WMbk543BcY7kiv5MxVWioYiFWS9o5P8z6ynSSp7nz5cfDi6kmdxA2GO7OK/fo5rCR5LolCT4dXanmBwP93n61qszgtmR7J9ipL4Guo2I8lwOxKnmuiGYQfVEuk0U5/CNzGRiIj13DFdaxsXs0Zum3oUZvDlwB/q2BB54rVYq5m6TRUbSJ4jzG35VrHEakcjIHs5QfuEfUV0xq8xLTQwwMOCMVqqiW5Fr7kDIRnvirVSBL0GDntVrXVBa6Fbj3qHddCHoKCSBxVpaFJoepJ7UfIeg8ng8VW4hirvQqygg9QelVyprUL21PTtP/AGhfiGlna6b/AG+fsEMSWyQ/Z4+I1G0DO2vga3BmT1ZSqype83e53wxc1HlPrO08GW8thasUUloFJx7jNfyrV4lxNN7n2DoRLdv4P0FbNo7+wnlnBJW4hYDB4wpB6969bDcRVpR55vRGXsELL4K8KC+iYWGoT2mTvWR0yRj5duMd8VuuLsPF7sToIz3+H/hJ45HFpqDMzSgK4jKBckJjGTnoTXr0eLaVr027mLw6ehyFz8K7ZhgQAjqDt5xXXDjGfNa5EsKYl78JIGJAhCk89Ogr38PxX1kznlhrHO33wfHWNSM9yvQep/z3r2cPxVCTtcxlhzAvfhNLgMgXHT7uTk9BivpKfEFKS1ZzTw/Y5jUvhtd2xwYD94A5G0Hr0PPp0r1qWa0qmzOd4dnOXPhGeFtgXGfY5/Be/wCdepTzGC0TMXRa0M6XQZ0HKH8BmvQhjYSMnSZQazkTO5SMe1aLEJsx5GhBA3bH41uqiYcjFZcdAapSAYoxWt9BE9qcXEQ9XFZvYpH6Naco/s20z0+zp/6DX+d2Jdqkk9kfo6bZ0/hrVdO0uER38MbsL+2kw0O5jDlzJj9OK97K8Th1QUq60vr6dTnqOV/dJL6TwkdKuZLWGVNSZEKRmQhUbnO3P3v6V6OJxGRqPNSsTaqy7bah4Pl0aygvrdknht7WKSWJSC6gL5hz65VufQ11UcXkdTDtVN/ISjUWpFEPBKC5M8FyGRiUVHJBC5bBP+0Pl+ormq/2PSp3i3zdNSv3pT0V/DT6B9k1NUWZLrMjQKS7L23HsvfI9aKOKy5U17eTM5RqMW4sfAoaSRAxkjDsICzbZm2R42k/wiQODnnn2rvo4zJ5a0JP8TL2dRkXiy08HX+mXiWNnHDdpuktJIgyhj5o+Ug9flPWtsVneChT/dSfMiXSmxiWHgTTV0Mx2cc8+mxlJGmhIF08kZYn3KufwzXsU+KMFGjTVFvnXxE+wkznJ/Bfw+1COe3lsXW2+0pPuLuQ3+jy5LsOQvnGMELzge9fQrirCxnyqZlLCvc4Hxn8JvBE2naMdKtrk3nnOb9rcuR5ZBPy7hgAHoT1AFe3S4qw6WkzlnhpdDyrxJ8JrBr6Y6Utx9jb5o1u3RpQAoznaMdTXv0OI6VVLkqI5nh11OK1L4X3MGcRHr2r6KhnNFL36iM3RRzl94IubXh42X8K9iGZQlsznlQsYlxoM0DYKH9a74Ynm6nNKm0Vo7NorhMowIYV0utBoSifofplwn9m2Y3DcLdD/wCO1/nzWpNVZ85+hROs8Na7otho7QXyxySvPK8lu1sGeZDD8qiQrlCGBbIxj6V9RlkMF9TtVV1fUwqXvoXItQ8ExyxAWszwiNAEzKNp5JLAMBnOOnHHStI4rIYz9nKh+ZNqhXTUPBEkEx+zTiR1jYpCZTszHHlULEjAbeTnPDCumtDJKvuU6NvvFaoSx3fhBbyFWtcQB5HlaP7Qc8jy0xuyScgk+1c6/savVUraRH+8LB1jweYIbZoJFiQuhCrIrsvnMQXbqQV2njnnANdU8Vk6lN0o7q3cVqjK+heIND099XF3BFcQ3EqtEy25cLHskyQHBYDcyZ53dTniuTAZnluCclNb+QuWpe5ag1Hwdb200Cw3BSZI45WRXLgCRWOSckNgNkjA6YFdcMflMpuVSF+o+WZV0/U/Ddnr+oO9vu024h8mPKM+wkjcV3ZYcgnr2rzsvx+UU8VVnKnpPYLTJdS1XwVqStNJZGKRIsRJFEyFW8vb8oHAbcVyWzw1ejUxGT4ir7XlsS1PYTWLnwRe6YYVtSXgik8lvLkXGScbjnJboOcjrgV2LFZPDoRyVGUbvVdAuNe8SSyWQl0++jEcCNFgqNyFyF6A439s8CvOwubYKjWk+XS+hTo3RieKPDvgybT7iPR9OY37vGqys0ojiXnOAzE5IxnOR97GOK9mvxHg2vdRk6Op51feAIZx9xSPpVYbiuUXqypYZHK6r8KYpt2IgBjsK+ywvGKuk2cc8MrHDaz8JTBukQH5ecY9K+1wvElKt1ON4W2x29n8UYIbeKIzKCkaJyfavz3E8Huu7xiej9Yfc9A8CfH3w3oumMup2/2mcXEkuUjjbdE1s8YQszqR+8ZTwDwDXfhOFaWGptSgtBe3b6lrWfi/4L1Dw/PFpWn3Vtq0rq4aRUESjau4qdxO3dv4x0x6ccVbI6SlzeyV/Qr28u52F58evBd9brH9kv0ikt/LJS0iUhT5WMbpDn/Vyc8A5HFaSyyl7PWkhqvLuOg+LHgOz1KO7tLS+hWGTfJvt0LOnl4+X59q4O44HXNeNUyfDU4vkopXNFXb6lfS/H+gWup6ylt9osYbkgWdylukjW4yPkYb+M9M+3vXzkMFQws25U7IcqsnszTg8ZeDAkbppc9xceSzYljCkPiMfP8APySRIfoy1pKeXp3qUr/IalU7mlB4w8JzCFPsMwt0OHhEQRpEDk8nfyduK46+MyvmSdJ/JGqlPuRQa74QltY2uNJnS7Ii89EA2KxRd4X584DK/wClZ/Xskgl+5enkF6ncSbxFoxtJBZWR0+5a4tpTIsOSoG8Pty+fT86zq4zLKlJyo07eo1Go3e5z+pX41HUbm68tY1mkZwirtCgngY5r5CtKE5e6dUE1uQY/X/P9BXLzW0RbsBUE5IBNPVishfKx2prTYQoiVvvKD+FbQqyg077E8qZn6xo8E2nXjkDIicjj2r2MFm1RVbJ6HPOKPl+9+CHi5VFzBZTNC671YA8jpX9pwShuj5m5gXXw+8Wae3NncAjnO0+mP5UpU1N3toF7GZPp3iCxY77edTnJypHPrTlh6E+gvaEX9u6zZnlZUbOc471j9Roz92wnV0LFv8QtQtdquz/LwMjpXNUyui9LDVVmrbfFe4BAdy3rmvPeR0JfYuaqu4m7ZfF4rgFsZ64P+fQfkK8rEcO0ZbUjVYo6Sw+LsTZBmIJ5PfJr5+vwpGbvGCXyNPrZ0dl8UI5fL/0gYAwNx6V4GK4Tkl8K+46Y4m50Nj49hm/jDEdCO1fHYrhSqpNpG6xdtDoLbxRbzYBfBr5utkFSizpjW5tTTh1WKQDD8V5M8E4NqxtcuJcK2MMOa5JQ5QuSq5Nc5oTR0AtyPUv+QZef9cX/AJVeE5fbEVEePQeP9Kh+xrLo13ayIijz7bVbiHzPw3EfpX+j0cJfofhc84kjoNM+Inhu9mSOTVPEGkkfeL3yXKEe2+OuepgmVTzuV1c6BdT8PaoAtp4yEp9NR0y3kA+u1VP5EVySwTietTziMmPHgWy1bkReG9WB/ihSS1J+vzOo/KuSVC256Ecyi9inqH7N1rrC5TwmrMx66dqcEw/AMVP6VjyRW51wxrmeeeJf2U4bTfvsdY0wg5/0iwkZR9XTg/mamU4xV4s6lVvuef6h+zjeCVlstTtJif4NxjP5GmpXK5kzm9S+CXjDSst9ilkRRnMQ3D9KtxTGnc5i6ste0Unz7SeMDuRisJU0yvmFr4xv7F1BMigc4NYTwkJrVDU5R2On034qXMIAZuM9+teHWyOFV3sarEzR2mi/FwOwEkmOK+dxPC8ZJ2R1QxV9GdxpHxPhn2f6Qo9q+KxXB/M20jsjXTOu0/xvDP8AxV8Ti+GKsVojWNZHRWWv2844bFfM1Mnq0t0dcayehdvLpZtMvCrZHkvx+BrzKOFca2wps+QGubrjy3bCDqrc1/pNSmj+c60GuhHFqN4sgzI/PaQVtKUTkSe1i+urGMfvZUU/lXNLlkXCMolrT/G1zpt1vgvpI8kfcbpXHVw6nGyPVoVZxlqes+Ff2jNQ0to4pBFeovR5Ew31yK8athGtj2qWMceh7P4S/aYvPs8Ie2aWH7zIrhiP14rynh2nqetTxntdDsNP+OfgTxlKbXU4LD7X0Md/EpU5/wBo/TtWEoyjsd8KqfU3L/4f+Eda0+KWwtLe080cTaVfeUoPp1x+GKUakl8RtKp2PP8AxL8DLtraU22qwME/5Za1aLLFjt+9TkD3xXRGoR7Rnjfi74Ey6bA83iDwDPNa4LDU/Czfao1H95hyQPqBW8VCe0tQ+suLtY8mvPgv4T8QMToHii3t5ugt9RBt2B9MtgE/Sm4zWyOuniab3Zynib4B+MfCpMptJZ4AMrNAdysPUEUrN7mqjzaxOLkvNW0GX/SoposddykVDoQluwcqkOhu6b8Rbm3I/eP16E151TLKdRaocazO40L4tspG9+3PNfN4nh2nUuuXQ6oYiz3PQdM+J8V1ZzL5v3oyvJ9q+Jr8JwhUvFHX7e54GbyTzZArsPbNf0jSkfk1aDJbe8cu2+V1AUkDHWulyOBQZYQXF0rFNxx2bms72IlG7IptMvMhjasQBncMg1LqqOp1Qi0tCKCO7jYFFkUg8YyawlUUzWzNWx8R6rp11FKk7h16AHj8qwlFDU3T1NxvGX29t95BluvmodpLduKwdNM2WJaOu8F/EvUPD0zNZaxPY8bh1ZM+mDXPUw6lqbxxskfQfws+NVv8QP8AiU+I74Q3Qb9xLa3MkEzNx8yuv3T9MfWvPqUeU9OjiFV3PRzfaZbam8On+MNVtb65jMEbXrq2WXjJYAFunUnNc8U72aOqcuXRHG3S6x/ab/8ACSeE9B8QSjCfarORIL2QdBhmI8z6MSPavR9o46pnLGzZxepHTfB1600dlqehMxCzW0MS2rJnkBo0HkP/AN8c+tbaSVyZYqrh37ouq+HtK8VmFbvQrXVIrkYW4EIsbpvx+63/AAErUOnFnTSzCtW0Zwniz9kzQdVR20y+l0i4JyLbUk8shvTP3W+tZKVQ9ONenLc8P8Z/ADxf4GZpWtZbi2B4mi+ZGHsRW8XOWktjdOm1pucTaarfaZcCGdHjbOMHIrOpQpCvNFmabFw+OfpXrU7x3PkK0UyRLnbICW6D0rqucfspWbsaNlrXkyHCgk9GOQKmbvsc7ptnWaP48udKeR4hHPC6BXSaMOQO+K4pqclZHVSik9S7P4gt7x4pbTbAuM+UoGSfftXK/aROn933IylnfxsDbpJJuOMEA9PbmsJ1Zrcfs4TLz/Du6vrJrrTJUvCiBpLaU7J069F/iHuuffGRULEpbjeEb2RmWfhXU78SG2tJpin3ljGSv4da1+sx6syeDklsQWcM1ncpKwmDRk5CHY6/n0qXOMzOnSrU3excm8Q6kyOi3F15bNlfMYnH1wa1hGnbU6ZyqNnXeC/jRrvhq6ghv5ZtS0xCpa1uRuyuT93IyD9KVSMHsEHJbn1F8LPHnhD4srJYxaVeRyxx7vIvIg6euSRuyB0y232FedJ1IPyPRpyhU0kVfF2veH/DGoEaf4cvJ2hlCXttpd2yQkepjI+T61pCVSWxVSVOl8JEuqeCfFNrMk+p6r4VmZQv2jUIfNtZD6Bl4H/AlSq9rUjujP8AdR1crFBdL8K6HdLYQ+KptGuZlzHqMEy3FhdN2BQkgfQ7MeprdVJyWxUasU7xZyfxM+H2mxWLyeIfDllqELIWh13w4wKE9cyRnofpxzUunKaujuhjkviPjO5iInk2goPpXtI+emys3H1rZDi7qwKSFNJhyIRJ3hbcrEc9Ky6hyG1pGtWYlCX0Lxxu43TwNgqPp3rlqGLWp2NvZJYypcxXSXNrI2yK4A6egJ9a8yrojsoxudDYa7qnh29W4tbiW2u4/mWTIz+vUfWvNk9T2YU9DpYvGk3izUnub2KC1vJFVZL2wj8tpB/00C8fpmm3qWqSZj+LtKeGOLUbeVLiykk8priNdoVh2cdVP1rWM7aHNOk+hy08V3Escm0lZDhAO9bqpocbou5q6VJZ3WnzQXtvLa3Sg+TdofkEnYSDt/vDmn7Qn2LLFh4hvvB2ooWtRvGJomnBBAzkMrDHB9RmpqRlNXRrScYOzPoaD47fDnxrb2g1iw1LStYUgG4huC/OOSGJ4U+gI+hrlhCpE65ypyWxZ8U+EIPEGhtfeGdUtdasreTy7lZHCTwL2Mi9W/3s4rSVRnPOkpHETfDmeNII/s8dlcyRuLa4cBopweDtk6Eg+jceldNKdzBwUEUdN8DeLdP0i8fUb/Jtg+yVUBymD04z7V0upyERhznyneXSxzvGrFx717C0OOUWymXD8iruJaDgwUc9KTZd2J5TTD5ELfQVlexUXdlqy8PajqEm1LZlU924x715VfFwg7NG8MNOq/dO50DTtW8Msk9lK52uGMYIKcexBrzqmIjNaHtUcvq01ds9F8PJoPiOW/k1dtQ07ULhC8c6ESR+YeDgEAdO3y84+YYwfPlNXuejGk0ivrenXVq8dx5lrqbD95HqdqNrggYwwUAKwwMnbuyep61SqKSIdKV9DtPh74oFnqs0Oo2i+IZLpQsLLdqCz4BBljOBIQSQNx3Z9aOYORLci8X+EI76G41SKa7lMTsby2dCJbQ5OPlYAkcHpnGPcZpTtoJ01LVFnwLrOl6HLZW2raPaanbSRlZVCCGeWP8A2Sx2ucHvj0qua5Hs0d7Yv4EbwVN4fuo4dX0OKeZ7O/nJaayR5NwV+A0ZGQMjcvHO2nGrNPcylh4PY4rU/wBnrTbxLlvD2tfbmkHmQQsylW/6Z7v4s/3uo9K6lWOV4c4vwzrL/DfWv9NtdRtZShCSafdeSxX1AZWVx65BB6EZqG0yVFx3M/U/GeuatLfQ2up3EVhcOz/ZMgRgswYkLyA2QMkfhtreEkjkqptaHQ+GPjRqml6beaVqUb3ls8ZVJl+aWLjoSeo9qdSLqaxJpTVPSSPmC6cLO4AGc4zX0Zk4DEfigycB28D3psiwR3LwNuV9pHpXNU2JlL2a5j0nwPqlvrUDrO226iXAweo9a+ZxcXe59ZltenJK+51v2LZIoKnp2PFeP7Rp2PqIw9p0HMpdSVfDRnIBGRmjnuZTpJHUeFNbGmaosrIfIkjaO52HHmKRnDDvggH8KpS5TklFHc3Hwz0rxLocOv8AhXUlS8Uhk8+VIWMq8kKvb+HH0NVznO4FzwV8Xbzw/rwsPHmnw6rCCyNLexhrmIsfmIbkkE4JyOqjFLnFy2R0MGjaJqEtxoWp2jx6bq9wZtMu57Upl+Mw7sfu3Yf3jtPHK5rZTMnExb/4d3ukqs2mWmnzahA/2G5sdQiCwvldwxGx3h3zxgcY6jimpj5NDKj+G/iez0+XWvD1owuLUs8kFnMJFjwMlZEBJVh0BHB/nqpmTgcxrXiW08URf2J4pjfQr6CQkMbdlaCTbgkoASFLA7lwMdR76KRhKmcDq2kzaFeG2nC+YOkkbB1cYzuVgcEYI5B71qnY4p0yneobXOGVZgmSqOPSuiM9Dl9nqeH3ch+1Sj0avphSFjfJxQYND+vem9TF6DWyucHtWM1ZXFG0nZnSeAYbi78QRLCdo4Mh/wBn/OK8LHJRjc7cA5e2sloewC4Kbmz5iqdox2FfKTV9T9OjOPs0rELYdQ68EnNOKOWauPinIKqwGQch/SrZy8hq297d6eGW0unt0lxlY2YDAORwD61IvZ3Oj13xHd+ObaW51+ee5vY1WGG5aTEbAD7rDoeAPrQZOnqdD8KfiJqHgq/Ni9x52n3skSNBer5sS5yMgHgAjAPbA/GtUzCcOU+l9YTSfE3heWXUIZL6w1GA2N3e2rsZIVD4wpySyqw3DkgEsRjcaTcov3loC2M7TtYtfB99p+keLLq9v4t32K08QtKzRXEZYFYroknB5PLdQTzya3m+WN46mbvcyvix8FdM8aWzaZbQR2jSTicavdCJgo5Hl5wGlHA7kin7Sa3Rm1c8I1n4aeKPANn/AGLrdrZ+I/DADfZrhcGW2DEktC5AdPn+ZkPB4JXJJrpjWo2tKVmYulc851zTbLSdXuLC4dtQt4lZVkVfKccdTlc8Voq1O25h7A+bbv8A4+ZT6tX2R5DI432HNBkydZlNBm0DsOoqJ/CZNWO4+D0ySa7qKhwsv2ZmXI6jIzXz2Zu0D6PJoxnUs9z05A1tGgk2CNhu3E8nNfHOeh+h/UJ2uhsUjFNw2bSTjbzj61SmYywsokuVbDPzjtjrTcyFRsXGiVY12Ljd1HXFLnD2Jo2OpyW0FxbxFJreZRvhmXIVh0cH1xxS5zJ0feNPwppbeJWu9Jg0+S+1S4T/AEbbdRxBMdQUYfOD7EHitVM5qtE7X4b/ABJ1H4cah/Zt8JUCO8Elte5VYemV2DJH09aqFaVaXJJbHFKk4q57T8VtQhl0+xvbBIRa6xBJFdRGEOkq7QAenJGcg9RX5vxZmuOy5L6qmzWlBS3MTQtfl0fw9YadD4hkgs4IWRILmJbgqTj5cnqv4mvl6OfY+StOqd/1ekV9UuE1f7cJ/EXn27Rq/lxw/KW6MSo6HAA5x05rzMVjMwnLnhWfyYLD0Tm/FXhLSLXS5XCW93c+S0/EIOAykhg3as6OZ5mpWdaY3Qon54XNvJJOzKpYFuCK/tS6PzhpdSB7KYn7jUEOKCOxn4yjUrkvlY+W2mUcI1Z1H7uhnJK3um18PZrjT/GGnMI3KyyeU4XgsG7V4WaR/dXZ6mWv2OMhFdT6GvPDd/CyxmzfchI+YZBHavzudVxdj+jqOGVSkkkQzeHb11JW1kA7oq4zVRrdzGrljl0K40TUIhlYZAP7jrmtPbJ9TgllEr7DBY6grqHtnQZzlTVKcX1OOrlk4bIuw6fdTF0ijkZjj5dtVdHAsJZ++tS1Dod7b3cbS2cu2J1mbadrKFOTtPY471XPYwq4WBvaxpeqX1/calqDeVdusbI33mnJG0ksD97AGS3JOa09s3ocU8KpKzR6v8BvF8yRSeEtakvR9tZksHUg+Ux28IxyAx568VnUp08RpUimeTVpOj8J7LpcOn2l5D4a1vT7RtZuIf3M7QLG8yjHHmc5IAGRnPPIp/2fhJ6OlH7kecpS6s8otNA8VfD7xjq11Doq6hpzcX2hl1ZZLc5ImiGSFYYOQOcCoeBwtLVUl9xtHXqXPCnxR+3Jq2h3+kRPpF3bTfYR5K7rYqpYxvkc8Ywf8a2hhcNU3pr7jOpeOzPzfu4Y/tD/ALtfvelfpJ8mRNBHn/Vr+QoAd5Me37i/lUEEU8Mf9xfypMqO5a8ORIut2JCKD5o5Arzsx/hHbh/97ge1tcS+av71+h/iPrX51W3P6Bwfwr0IDcSlf9a/U/xGudHrxGvPJgfvG/76NWhyK9xK+9fnb861RwV9h1lPIJWIkcHP9411R2PnKvxM0Lm5mLnMrng/xH+6ao4Kgkt3OIDiaQYPHzn+8aEZvYtpczDT7UiVwSSD8x9K2R42JO68Y6vfXfgXRJZ724mlIGXklZjwDjkmumB4Z65pes6hdeCtFM19czF7aLd5kzNuyCDnJ5qJlw3PAotRu7XWvMhupoZAG+eOQqf9W+eRV0Qq7n//2Q==)
![Advertising and marketing - products, promises and persuasion [Modelle und Methoden für den Englischunterricht]](data:image/jpg;base64,/9j/4AAQSkZJRgABAQEBFgEWAAD/2wBDAAMCAgMCAgMDAwMEAwMEBQgFBQQEBQoHBwYIDAoMDAsKCwsNDhIQDQ4RDgsLEBYQERMUFRUVDA8XGBYUGBIUFRT/2wBDAQMEBAUEBQkFBQkUDQsNFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBT/wAARCAC6AIADAREAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD5i1a9kjmYHzGO48+Ya+5pW7HyFRmadQfB5k/7+GtZJN2sOL03GjUJMjmT/v4afIuwrvuP/tB/WQ/9tDTUF2C77gdQft5g/wC2hp8i7Bd9xV1CTPWT/v4aTil0C77jv7Qf1k/7+Gpt5Bd9w/tB/WT/AL+GqUU+hLv3D+0H9X/7+GnyLsL5jW1B89ZP+/hqXBdg+Yn9oSesn/fw0uRB8x4vmwOZP+/hq+RdiHNrqOGovjrJ/wB/DT5F2FzvuH9oPnrJ/wB/DV+zXYHN9w/tFxzlz9ZDScElexl7R3Wp6PY3ykWUKQYaSJGLlj1wK8us1bY/rlY2NChhYJbxX5Hn+uf8fDf79dtNH8mzZlORk89OP8/mK0lZFReg0MDjBBzwMGp9ohXHKMmrTYXHHAGciquwuIzhepA781LlrZhcA6htu4bvTPND0fK9wuPByMg5FO/LoJsRutHOLUToM9qV3uK4h4GTwPWldhcXGau7IsmPwR2ouwsgq+Z9gaQ1hkYxmlKTs9DGyuj0zTk/0nTzl2xGn3cbR8vfvXkVtj+pqkFUhhbPXlX5HC65n7Q4HXdXbR0P5lme5fBrwX4C8N/ArX/ix448PzeK2ttQWzs9M87ZG2WSNenOd7u2c9F6VnVd5JDjsavwB0XwL8afjP4tvD4Lt9N0ODRhLa6Q0jMkEi/Lu4PJPvnpUSXKI8C174beLfBGi2WoeIPDl9oen3TbLeS5QIjEgtjrkH64rppzvoB0Vr8APiNe+DofFdp4TurzQJbb7Yt3Ayv+5wcuFzkgAE4xninKqk7XA7/4J+E9A1j9mr4z67qOlWl9qumpCLO8ljy8JOd209jXLUlapB+YDfhx4Q0G+/Yx+JfiS80m2n1611dbe11GRd0kKn7GDg/8Db86qrUf1pAeZ+Cvg346+Immy6h4Y8KX+s2Ub7Hnt1UKGxyBuIz+FdHtIqT5wIPDvws8XeLbTxBcaRod1dDQWCalHGP3kLEsAuzqTlWHAPQ1XtKYFPxL8PPFfg6/06z1zw7qGl6hqQX7HbXKDfcbmCjaB3yQMdeRVucXG6Ez0nS/2QviPLHf3Wt2EPhXTbK0a6kv9UnQIcDPl5Vjgn0NcvtbMRxfg/4MePvHPh8a5oHhK/1TSCWUXcATYSpIYLkgnBB6DtW3tl3IsVfAnw38T/EvWpdK8N6Fc6peW675xEoUQDOPnJOOvGOtP2yXULHNKxZMkFecYPrW5mwxjtUy2ZnH40eiaeUjvrFeQ/kpxgY+77CvIrbH9SUF7+H/AMK/I4zWzi8c4zhuld0NFqfzRM98nUL/AME7oSnIXxFmYrzx9qYDP47fzrik/wB7Ecdh/wCwZdPZePvF9ygUvFojyoG+6xVicH24rprK+wWEn+IfiH4n/sPeOta8X6vNrGoWfi2KG3nuB88UeLZtgxjgGSQA9dpwawoqUZ6jZ6P+x14I+Ifgv4g6NJ4o8QJbaDe6PK1p4ZutZM0/lkoUlS3yQq43Dn+/71nVleVkSeZ/AceV+yD8dY+NyNCuF9if/rflWsldwb6ASfD0Y/YD+J+Bk/8ACQxYz90H/Quv61U0pYhTWwHb/DDUvBmhfszfDbVPGfivV/COn2HiJ763l0pZXF1Oj7hHL5cbtsIBBHHBPNEqftJNoa0K3gT4gfadI/ap8b+DdSe3E0yX2m30cRjbcwlPmhWUMCSWOGGcms/Y20Ad4h8S3PiDwV+ylr/iC8lv74+IoGutQvHHmkB4ycn/AHlDH3ArFtqXLEl6ln486FrHhb4OfF241yKa2j1jxXDLpZuJS32iLaBlfmIKnHTAAxW1L3pWFY0/CfiLwH4I+DXwC1vxn4q1fwyNNWS8sLbToZJIrx8/vVmWOJ2Iwc8kD52x0puE3JpDOZ/Zn8Rp4z0/41+EPC2pf2X4m11rjUdEvlJiaQMjKmM4KjcFyDgjfkdDUyhUhuO58mMk0LvHch1uY3KyrJ1VxwQRXrqSZzSFwWU45pS2ZnF2mmz0awkVJbIeUhd4k+ffyBtHavIq6n9WUoODw03s4r8jh9abN7IBwfMrtjqfzBM9a+Dn7Q+h+CPhvqvgDxj4SXxT4XvJzMAkwR48urYOQQfmUkEYINc04XloOGw/4cfG3wh8Kvij4y1rRPDN9b+HtW042FlYLMBJExGCWbkEbs8U3SmyjkdI+KNlp/7NHiP4ayafP/aOq67FrCXoYeUqbYeCo5zmJh+IpwoT5riex614L/bF0LRvH2jeKtX+Hkf9uWmkDS5NUt7s+awRVCYVhtUHZyevSlLCybJOO+Bfxu8J+AtG8d+GPFmgX+p+FvFE4eVLFwJ4lVmwnPBPPUdxVzoSUVYCz8I/jX4J8I+CPGvgPxL4b1TUPB+t6k19bG1lAnjX5QEYMeoCLyCOQetZewmBJ8OPjT8PovhxL4D8f+F9T1fQbPVJL/TJ7KTbNErsQFbJByMjnNHsqi2AwPBPxd0PwZ4C+Lnhq20m9ktfF58rTHaQZt4g0mzzM8kkOtaqjN9QKfjP4mRePfg18N/h9p2jXg1PQLhsS7wwuZXACiMY4PX9Kao2k7gfSPiXwL/wvrQoLHxR4P8AG/hHVdD0Fil3eOF04zQxAAspPzFiDzjpmuNNxqaAeM+Cfjf4C1P4RaB4G+JPhTUdaPh15Tp95YS7WCPI7AEHGMEkd87RXVGlPmcl1JKvwB+MngT4NvqXiG78K6lrHi9JZ102dZtsUVqyD72e4yTjHaipRnLqI8d1O/n1rU9Q1KdQs9/czXcoXoGdyxH4Fq7UYsr5whyM8Vb+FmPU9Is41B09i5BWJMKoGD8teVUP63f8LCf4V+RwWtsBezdfv9q64rlP5WlqeleE/hnoviP4fWWqTOsd7NBdeZctejfFcC4ZVAiIA2LAhbk9WrCpVSdkjWEdDS1v9n/QraBI7LX2Z4orwzSHyELmG2WdCBv9W8s7c5wCMkVMaky+TzKEPws8O6r4r8fact2dLtdK13yrKdGEp+x7LxwAM/vN3lQDd1+YVq60kricPMjl+DPh+w06ynvfEd1Gbm3nuCtvHDJhYrOW4OQJRyzRIoGf4uaj6zIXI+50Fv8As++G7vWo7GbxcIB9sFqxto0YTJ5siM+WkOGPlgj5SOaqNeUhclupyvhD4XaL4q0u7kvdVOj3EF9fQJ5kaNISsllFFvBYAD/SZSSoH3W64qvaSFymd4b+HFrrUPgh7jWGsZfEF9LasqGNvKKgGNj8xxuchfmwBnPan7V9R8l+p6HpvwK8I3+uWImv5tNtIpIrSW2naMyljcXcTO7OwKuohjGMYz7YqXUl0H7PzMXQvhJpOmWNhqH9sI+pNcWk8F0JwDaLuuQXVUkx8xW34PILelEZvdi5PM6/7Nr+t2C22vfF7xPrdlNZXcsulS37JHMFtEdEZhIOryEFDk/KKxStPmsHJ5nn3gr4PeF/Engzw7ql14wW0u9Qn8qXTUiQvBicxM3LAYwAw/3jW7qS6E8r7m74f+D/AIOutcstNm1SS6/0qxmvLhmjUmNoLqR4k+fHLRRKWPIzihVZdRcnmeMX0ccN7dxqmIxM4Qg5yM11pHKyFvumm3oZRXNJI9DtJPnsgSM+WmBn/Zry6p/WCqKSwsEtor8jidbjIvJj/t12U9dz+XJwaMt0UMSuQDwOScdfXvyQTWkqcWON0hkkCSYDLxjHuB7GoUELmZJtDSO2AC5BJx6DAH04H5CtFTTByaF8pVztzk5+Y9ckEH27+lHsok+0ZPa3E1jdxXNrK1vPEQY5UPzJ15BP1o9nFbBzNjJma5meaZ2lmdmd5GYksxyST780ciDmYttI9nOk1vI0EsbbkkjO1lbsQR3o5EHO0Mume8upbi4dp55naSWSQ7izscs3Pckkn3OaORBzshFtGN2ECg44UAA4ORn8cfkKOREubHGGMsSEC8k8c5J7nPf6Yo5ELnY8RISMoMfmR7c/QUciI52KIIwuCgOeoxwe38iceh5o5EHOyQhU6Ljr+pqwYh6d/wAOtJ7GUU3JJHoFrIWuLMYyoiQltjHHy+vavPqo/qPD0ZOeH91/CvyMLW7CQXUh2nDHNKNW2x+LzyipLYxpbEg421tzc2pzvKKsFsRGzYHoT+FUpWOX+zp9U/uE+yOOxq/adDKeAnayTGNCy9qpNPqcksHUjuhNjDtVGf1eS6BsPoaLmbg0N59KTfYz5biNTWpLTQ3JxnFMXLcQE46Uak2fYfu46U7CtHuO3n0osKyBmJ7UxMXOeoo3MbyjrB2Z0Fl4ovzJBF+6EY2oAE5x09axnSTR+iU+Oc0Tp3fwpL7jttftIk8s4OcV4lGXMf0hg8kpVN0UrLwnqOs232my02e4gMpgBjTcfMA3MmO52kGumU+UeJyjDUpWmrIki8A61d2cVzb6VLcxyRLKPJw5AJIGQM4zgnHJqfaHjV8uyxaKZJf/AAz8Q2NzJbS6FevIoX/VwllYkbhggHP4Z6fXDVRvY4ZZTgZx/dyuzH1fwndaNJBHf2klo00YmjEgwWU98H+XtzWqkzGXDcKq0RntpCsOBWqk+p5FXhR30RHJo2BxgfWq5zw8RwpPoipJpLqeAD9KpVLHz9fhqtTdkivJpzA4Kn8K0VRHh1sjxEehWksSPUCtVNM8uWV14aWIjb7R1p8yOCeFqw6EZi69aZxPDzTuxQAPWgnkaBsD1oExMUzBlmy4uIf98UpbDhueo+Ks7I/cYr5nDH+gOBXPCLp7ss+FvEOh6V4YdbvVdX07WBqRuIjYPmPy9ijdg8bsluSK6aiuzjzGhVjilA0pPEXh7Qp9MtbDxNrOoW6ybbp4jtxEQ2zGFGSCen4VHIzklg8RJ3dNfcgHifwu0loW8ReJg0TOrTRFSrEO+yTJ6HaFGPbPamotaomeExHJb2aXoihqWreCNSGkMb7WdQe3EonE5+TYcmIDH3Vz94jpWl5lU44qkrKIx1+HsaX/AJN/rLuN4ttyL83ygocdep2nPoPWqvUZvBYub1icaJzjk+o/U4/HGPzrpjDS7PRWCc1zThoKJ/8AgR7Adz2z6CocVc5quVRqU3NRGtPCGUFwVJPzHA47cHnOK0cUldHjYzIIqEZcu454IJk3AqVHBOQcVKb7njYnhqg3sVpNOix04HOAOT3xj+tO77nyOK4Wi3oiu2k43lSG2cvjnHt+WD+OKtVZ7XPj8Rw1UTaUGVH0p1P3c/hWqqPqz52tw3iL6QZBLZEdf5VSqI+br5XVp7IqmBh0zWqkjy5YSSTuia1RkuIcj+Mfzom1Y5VRmmen+KBnyBkjI7da+aw5/fuX1FSpQsdF8Nde+G+neCPEel+Loi+t688lvHepYCU6WscLmCQPnKkzMudoJOwZxkmuqpfofN54sfWx8ZYfp/n/AJbHV614h+AVzo1jpsdndvaWUVxdw3ESTLcSSFEKwzO2S3mEMGxhV7YBrBqo1Y85Rz9Scm73t1+8x9U1r4FWOnfadO0K41W+Sxi22l7LdIpuC8G8SYODtXzj8p2n5B1GS1Gpc0VPPpySctNfu1t+hreLvFHwR8QwavGsEdqxg1CWwMFlcBYJHAMJCArvJGVwXCjJ4PSqcahzujnkUk5Xf9XLV9rPwD8R+KEj+wXoa8ut73m+aJcb8Km3KqqlOSygH5eoNTJzgrlVv7bw9Jz5uhi6np3wg8PfGrULbUnEvgu30y3Kw2LXE6yXjJF5wV1feuP3v3s4IANWnVaOmlPPa2W+1T6v7ru36E1pqvwB+0hE0y+ia2Rlgnla7kSd9infMqsDgEOAEx1BPAxWPLVuc9XD566UW6mjLXh34p/C3/hJvipc6/paXmm6/rh1DR5Bpm6SCBWlkQDI+QEmJSvHBOelXy1VGzZhXyfPHhqLdV3UUnr1037+po6r4p/Z88U6xfarqen3Ky3V/FILSwtLi1SOEEh4iIzs27RuBCq2VxnmpSqmlPB8QUYRpxl06tMpx+Nvgn4lPhS61zRp4bu300299awR3UcCyZJjAKNvZRuYZzu6HJAIq7VQ+p8Q2lru/IbZePfgzc6Ho1rfaCscKWCWtxb28N0JZTHqDyEtKGG7dCRyuCDvGcbQJ5aq3OGrlOdtzlfd+Xb/ADJ7iH4L618O/FGraZpEGmarDZOLaC6vLrzVvGSIRrCrScoG80neGJ65wKj96ck8szSMopu9/Q8Y1JdEuLCyWwtL2C7VB9pkuZ0kjkO0HKBVUr+Oa702enW4bhVjsZL6UsgymK2Ta1PkcXwlo+VEa6MwkRjyQQelV7RtHxeK4ZqUeh0Ov6jDJtDNnZ1rz6NOx+v4DiGlFcs2dx8Pvif4H8L+BIfD3iHwxDrs97rLtqE0qqDb2J+zZdG4ZpAEl24KqCxyTSqwnfQ4MwzHE167rUK9lZdfX/gF6y8UfA2e3gkvfCmoW85unJitYnZEwZBGSWmG9NvkkrgMSGwSDStU6sn6/mMoJxxC+809e8efAzxFq91f32iaupES2q2tpaLELgC1tEXbmc7GR4rjIPJMoJNFqvc1wuKzKN717r111bfb0/reG08ffBuVbS01bQFW1trm9maWy0xoZWjk2NCw3yMCyKjj5/lzjHOKIuqnqzqjLMJzc41tbdXpc5X4deNvDnwnvPFyyWsPjJp7KG301ru28iCWbIaQMHywHJXgHPsK2qp1YqKep7mYxxOMo06dCeqepuy+M/gvONWEngu6tYsIIFtrZiZgbZwygtL+6cXBJLEkFEwAM8pUZpfEcSwecRo+yhV93tfz9OxtJ8S/gjbaxbXVl4NvNNSG58yKe1gfzWAMihBmQqdyMvA71nyT6yM4YLOKitUraLZX/wCAYa+MPgdHpUvneF9Vl1A6ZbQHy41W3S5XKybTv3kkhWJPOQR0otUa+I1lhM4fuut7vqcB8S9W8Kat4qNz4OtbnT9Ha1jVoJ41AjmIAfaQclcg8nk967KStHVn1uWUcXHDJYiacrv7uhzAlU9GHHHWtbeZ7SjNbtDlbdkDGM+tFvMl05Pdsc2CF3qw+VSuFI7+/wB4e9JxT3Zm6UepKHyODmqjUhLoOMIVf4bJI3ZegxiplvoZzpqHuyWpdtpwXXPP1rGemx4mPwlN0ruOouvfD7XkfzPsc+x/nB2mpjKx/Jc8VUfwM5mbw5q9pIS1vMreu2upJSVyFjcVTWruijJZX1sctG64/wBnFFkdkc4nGn8LAXN5GSTuGepPfp/gPyoskdVHPpxhomhw1WZF2MSVPVT0/wA8VqqSkrnq0eJ6iVrkyaxsOc8nrz+dYOi09Dvo8S1ISvKdiQaupQheCQcY798fj/hUzhJI+ghxQ3H+Ke66b8TvgvpmkaOH8GvqmpxQxJdz3UbhJQZIjMSA4BOzzgpHqDXCoTZySz2rXfuVmhnib4o/Dw+C9O0PwzoM2lvHqlhd3RkiyZBA0nm5kZjv3AjaABx1qvZTPTo4zEVXzOt+JreKfjj4A8c3Pii71nwRb/aWU2+l3EaFWWAByDJs24cO0Zzg8KFzzQ4VLnpUvrenLXdvX0Kj+PvhPfpqcd74IFn5t7dJavYI26C2aNliZtz/ADMpIPH40uSoehSw+NlFfv23oW08ffBWH7QYvBV1KTqKTIs6sFjhVkyg2vk5Xd1/i9qOSZ0rCZlJW+s2IZ/id8K7i1+z3Hg69u0t7d4IvPJJdcTYRTvxFy8Tbv8ApnjFHJUOpZXmM9frP5nGfE7xd4S8UC0Hhfwynh8w3MmRGCPMgKJsDZY/MHWQ54GGFbUoWPbyrCYvCSbqzujhULncDnFdT0PqJzU9y9Zpyp7VhM4Me17I+jv+Fn2Kw2dtHreuWzJCqPHLDazxfhvhz+te9RytOFz/ADgr8TOM7Fi28UaTrU6wL4k08SH7w1TQ4zj8Y5UrD+yrKTTLfE95RTNNvCGnaim1T4T1NuoSNJrUn3zufFcLwkont089hIz5/g1pN+22Twmu499O1FZM/RXQH9axlTa0Z6sc1pTVpbGHq/7Men3ETtHpOuWC4z+9sWmA/FM/yojyx6lrG4eR55rP7OVvC5S31ZFfsl0rRN+TKK19vGOx0RrRqaUnY5jUfgF4jtSxt40ulA6wOrfyo9qpGn71/bOV1H4fa9pZxPp8yYHVlxVRkkaQUlrOVzDntb62J3xOAOckdKrmTOiOPq0fhGQ6nNbnBJJPXNWqcJK7ep6NHiCvBWZfh1k9+vtXPOMl8J9NhOJ1D42XoNYWQjjmp9m0rs+rw/FVOVlctJOkmfei9j6/DcRUpLclPzcZo5j6enm9KfUesHBo5rnrQxdOa0ZZtV2uo96yqGeNnzUjS1bVbhyisWJT7pxwBX32GXu2uf5X4uklPUz4NSk34Plt7MK2hBK92cdSGzLUWqyQMcOYh/0zfGKxnShJFU5zizb0X4matpVwDHqEhXI+VjuH415dbCRkrI9rDY105qU1dHtXg79p19NeFbyESMv/AC1t3KH8s14dfAtbH0tDNqDesT2PRP2mdN1izgi1Sz+2W7E/NPAHOPTJFeJOhOm72PepY3D1tLWOi0vWPhR48nCQ6dp8d8c5hUCGQ/iMfoazcpw6HdCphn1Jtd+DOg3FnG+mvq1mZ+ERXW5j/Js/lmtKdVv4jZzjvSeh5d4o/Z+1CQSRx2ejas0bYMF9C1jN+DDK5+uK7YVIvqNYpw3R4v42+C+jeH2/4qrw5q/hDd/q7sRC6tG9/MTjFdKp+096Mh/XYvWUbI4W4/Z8h1lC/hjX9N1jP/LKKfZNn0CNgn8q0dWdHeLZadDEfBUX3nDeIfhN4o8MTOt5ptzGOedhApqopavQ6YU6tP4dTmP9LtJCro6leoPajlg+p2rMKtDRuxYi1V4WJJx9aj2dtz3MPn9WL1Zo2utquNwyahqK6n12G4mnFq8jas9QjnCkYBzWE02faQ4kjVpWcipe6jKl5Kqn5V4Ga+rw9U/hDHw5p6kMV687kFgu0enWumdW7OBwtYDK8gO35+M1anZEuOpXcusn+raNsZ4zzXM6qcrM6oQbVh8F3NEwKuwI5Gayk0xaxZvaX461TS7hJFnkx0MY+6RXJUhGR6FLESRsHxdb3lx5zo9pKwyZIHIz9RXFPDpnbDGNHfeCPjT4g0LENvrh8gHIiuyXjPtjtXJPCJo7aeZunofQ3w0+M8fxUWTS9Tli0m/G1RLC0bFuvRHBDgejZHtXkzpum7o9zD41Vtz0KC6vtLuTY6f42tLoywtEtndWSxBnHGCg+TB74UVFOq3P3kddXkk7KV/I8fuvC2lXOr3B8TfC23juFBMl94eCBxzw3k8Kc9eFz717csTLltc8x0VTd3HlMa9vtP0GQJDqt5bWDPs/s+7gZ44sdA8E28Akf3CvtWkYRklJgsXi8Nqp3iUdY8F+FPFhiiutChuVnOY7jRl8l1PvC/8ATP0punHc9SjndGppWjdnCa9+yZbalGZfDmrIzngW92v2eU+2Dwfwrjji5N+9E9OrCnL4ZninjP4ReKPAtzJFqGm3EOw8NtO1hXbGvQlo4nPGhVWsZHM2VxJBcKjxsrbveqnyNe4bRx1eg7Mv6hKft83++a9SglHc/McVTfMRxz4O48H09a3nZu6OGpSaa0L9jqSwtzuU7cYHShttaEOmzqdE8W21k7fa9OgvYXj2hX4KV5VZVFrFHVR5U/eLU91prtG9pCkcQBby5U3EH0zXF7SqtzfkpyZA+m2N5C7mPY7HPyt+mKzeIkjZ0qdtB0/gXUBZG+tI/wC0LRVDSSQYJiPoy9fxxisnjEt2aLByaukZkOnXEsZkjikYDuqbqpYuLe5hUw/LvuT6Td3ml30N1HLLC6NuSeL7y+49fzrSVSjNbmdJ1aT0RvXfxK8QTyMf7VuJSjZjkddrZ7+uKKdGi1e521MTVa91Wfc6rwl+0JrWnXNtb6466pYI67jINzouez/ez+VTUpp/CKhjJxf+0yuj6V8DeI/h98YydPW9nvbh1KtDqETBsjkBnbBOOgxmuCVWdPRnv4ZYfFPSenYi8Yz+C/AxiSKLXLQROFurK0eG8QL/AH1EwYq34gUQq1ZfDqdVeGEwq98SWLwf49hI0/xs+kXrplIfEtp5McgI4xMMoT7Bsj+7W6zGrtOmcyoYeprSrfgzFfwqPD08Ojy+M1sb25UtEuqKl1pV16LGzMpXPqCSP7tdKxMKis4ijUqUZJRldnD/ABI+Gug2Py+KfC/9jXTrug1nRJPtFlOeuSvDIcexrRU9L09T1KeLjJ2xGjPkzUogl5MVyfnbrXto/P61RymU8tWvQ3nFNIdknjNJS0EoJiiZozwxxXJUY/Ymjpl/ZbtlxNJZgsB5uNwXtmvNqCVOx11vp82nXQWaVZEb/VSowIf3z059K86o9Deno9TpdG8VX/h2/N1ahBPGCj70ypHXBHQ8fzry5vU+rw/I46nSHxlZ63qr3Ntp0Hh2/lVVka1fMUx9SjdPwrJzs0byoUp62MDxZpE2nul20cTQzOV+0QfNG79TkgYBwRxxXTCoup5FahFbI5mZ5YvmMWEJ4IA5rp5pPWJ5jVnZov6Yunahbzx3EjWl4ozHK6/upT12MRyv8qd5lKjGW6L/AIc8aXvgPWWljjmtr0FQAkxglAHY46jjp09Kxq05SVzWhNYeWiPpi3+KHwu8eabZz3es6n4d8TYRZJGgUqZPU4A3L7tmueEakNj6KMqOKXvlHxt8PLmfwzLqGhy2/iPS432z3FmVjdM8/vF4Kn3Fb/WIvc87EUlFfujy6bwFdQSpA9nLaXwjZo47rcFuF9VzgFR6jcDXpUqlOSseDLC4iUudPYg0bTvHMGm3dpqErwW9tysZYmMrjuAefqRXUqipqyM6NLESq3mfPmquI7uYEg5ftXuR1OSpScpXRl7qptLQ0d3ZChhmpSsi43W41/XoPWuKo7HQpodBa3Fy4EEUjsD/AAjA9DzXl1q0Y7nU8PNrmSOz0GHUdCt4/MtkvbTeGe0mGY+OM+uce+PavJqYiMtEelh8sqW557HpWg6TpXjm+vvN1ZtNungZ4LWa2xCCBwqhTkEZx8oPHQda8qdeNz6OjhElYr61pN7ojwyXVglhPIoMdzYSj7NMo7lSDk565P1FHtoy0saSw3s3qdp4A1TS57xrfxTpdzLaXkSSiHTLdGiuJCgZTJHklDgj/V7Scc9KJNpaCVOl9pFTxj4LjuYptR024t309XKPFa2+WtT28xVGVGeOec9fWiFeSVjCpgqdR88UP8CxeHYGt4Nf0s3MEgxcSWsh81VzjeIzjcQOflOeO/StVWkYPCwj0PRrHwN4Dl8IXeh6pKuq2Ucsk2ka2kqxyQRvgLE0mCUCkYxIACeFOc4pYiXUn6nTlqcFrf7M99avcNpGpxajFsaa2gAYvhSMq23IOc8YPatVXuctTA1P+XbOW8H+Jrr4c+IJftV9q2lyMvlzC1CyeYMcBo5DtkTv1wR2zzT5YS2EvcXvFPX/AIpeIL57mx06/DaQ7OYLR4EIiZmBLRg58vP91ScHnJOCOqmktjwsRjKkZ2hsa/hH46X1hZXGla9B9rV4yiXez94p/wBv+8K3lGUupGGx6VW00fPmqfNeyn0bpX1UGS6ZT3UpPUxdMUcGrvoHIOW4eEhlxx0BGea4Ju7C3Lqeg+CbmLWY3DlY7iPhgB973r4nMJVIy0PusprUa0VCS1OsayMaqSDtx3rxnieVWZ9oqEGuVIUHKEoQDGNwQjqRSU+bU550VHY6fwvq1tb6tGLiAfZLhRFdCVBJHtbg8HkfUc8VpzWOfk5tzuLr4KSaxpQ8R+Drw6k6SvMltB1iaMs20MepCBD1ycnij219DJ0UbPgf4v6ff+I5Lb4gaRbyyTNIjajCpt5I5XI4mUAblHzfe9eM1SlYappKxqR+EPBusaveeH0Nt5V/cGXQdTDMrbVYb40fH3ueEO0kjgnOK2UzOVFM5x/hhdaFBPeWGmRayLKX7LfWEkzxwvvVWMzPldgwyjD4+dWG3cDVqaOJ0ncyofCvifQNJTXtFsNQtLaNy8cABki3ZUeX6rIoOACMMeBzxWymheyZz+s+J9H+IemLp+piHQr+OUsly4/1LsCSCCMiI8Eg8ruBxitYzOOvRSR5fqui3egatNZXEWy5hw+cgqVP3XDAkFTkEEZHI55APXGdj52phVJ3KciiFkm/5aMA2489a641Lo8lUFGroefag267m5/jr6WM7HpygkVau/McklYXdVNma16CO3yN9K46q0ujaMVfU0/CF1cw67Zi2zl3Cso7DvmvIx8acaV3udeUuUMTotD26W4WNMNhiOMg9a/Mq8Xz3P2Knyzhe+pSkOS7Kc9Mdq7KMrI46rsxbW98t1zhZAcg9e2K3upHLquhvaXr+oeH4DHZTGK3kPEWQ6hsY3YI6jJ/OseXl1uVyN7nTeKvFT/Ex1n1XyrTUrWEQo1tboi3HB5YjHz8Dk5z82MYq1MynTaZu/DX4m3Oi3I0vxAlrrmkkIIrfUQZUgkVhtZeDz1A9MmuiLMW2tj6n1y00PXtDe81KA20lxEbGS/tRuls8ZQFyeu3CkE5b72G5IBd31HLl0tuY3hm9h8CanaaR4r1xrbU5n+yQ6/ZW8ccGrwOAUWd1QKJFz94/NycHnnTniupT5IL3mc78c/2d9L8Xte29jC82v3DxmDU5bYAwIoAw7j7w24GSC2B361ca0b2OKtQpz+0fM3iD4Y+Kvh1bpoXjLwxDrWjRq7WeqWkgd7Q5w5hlUjKjcu5GGMscYJJPbGtF6Hh1cNVjflV0cBrnhyHR9aS2vJVuIVVSs8f3wpBwMHHPSuuEkjyFh7T5pHjeoDbdy/79fYoh6lctggVqjJwuLkVLkZezsI/3axbJsdZ8IIxc+LnUBWcW7sobpnIr5TOHKMbrY+gyanGpVt1PWbSxkRVUxIykks2cYzXwNTFRaS6n6pRy+pFc3QgEHluQ8W1MnaxOQfyq4101oZzwck9ScaejruUBueg61n7doPqti+1l5Ua4+ZGwMA8qfWhV7i9hymppl6dOgnglgjvLK45dWYho3VWCMCDwfnYfjQq2oPD8yuWfDelxa+9zZNBqFxfm3/0K3srcTh37h8kbQB35rqhWPNq0bHovwq+K974IMmm6sZ57YuYXtJz8u/AUAlhkMAMYPTJ9DnRVm3ZkVcKoU+eG53f7WvxGT4dfDzRNc0TTNM1G01i4+w3en6nG7wOBEzJIuGXBUqPnH9BX0GEwlGuryZ9dwtkuHzio6eJdrHl3w//AGkvHEfgnw1Yf294PuLZw5l/4SGGWSaEBmCLgSFzHwvzlRjoCcV2LAUV1PsMRwfl0G+VSduxieMPiL498aT2kb+PfBek2N8iwPZ2bv5cUwQsWLOjtswVGQeflYKR00WEox1udtDJcrw0fepylbyX3HnHivwzrOl6NBq2qeLNH1SWe5CJb2khd3QAjehKAEZB759uuOiNOnbcKuV5VW/5h7edjw28tpprmVljYqX4Ir6iNj+RbpFd7SfP+petlaxSkhBZz54ibP4Vk0hS5RLiCZIzmM/nXPU20OeTS+EveA76fRvFun3CK21pRG+CPuscV4Warmou6PXy6o8NjIKPU+ndQ8NXsQWM2shK9Exjd6H8q/Cq9VQrSTZ/VWEw0a+HjZFS48PX3k5W1kRe64zirp5hCLs2YYjKLq8UVRoeoBAUicjPORgit5Y2lJp3PHeU1neyD7JeQuA9vKBnGcVtHFUu5xVMsqx3RZtdJvmMgjVsOANq9eDmt1VjLVM5vqdRPltoWbbTNTtL+KZPtUFxG4cTW8mx48HPHPFbOq4rRnPVy5vodL4ks9b8Vak2sXyMl1NaLL513hTd7cIG9C7bQTgdRnvXQq/OldnHHBqldI9F+C2pWfiOKbwV41sbbUbR5SdKS/skuPInKFRtDcYOePWu6lXcNmccKlbAT56Dsz1rQPgj8PkMeha54F8PLrVx50ls8djHG86ZyWClQOARxyQAM+tem61T4epp/bOPvf2r+88au/hKnw6+JV5eL8NNM1bQwjJcaRNYRO8kecefbk5OVVMHBxz0OVxlKtUhuznnm2Nk9aj+81dC1T4fPfX+lT+A9KGlTW7w6XqUtkn2mFypYI7HkA4OMf3a6KOInJasiWbY1O3Oz4Nngi+1y/u0+9/dFfoSPysikt4tp/dp/wB8itkIhFvFkfu0/wC+RWTFIhntoST+6T/vkVizJboNOtoRqEBESAiReQo9RXmZj/CZ6VH/AHumfQLzyskJMjk5xyx9K/D8V/Gkf09lf8GPoQSTyf8APRup/iNeTLc9mWxWllfI+dvzrSJVNaMq3MjmRQWJH1rrgeXikTWTss4wxHPY16tH4TwZblu7uJfMk/ev3/iP92uqZzzElvJ/skI8+TAeRcbz044pRPOluSW08iRK6yMrqwKsGOQQ4wR9K7YHh4jdnpnxD1rUbvwzpl1Pf3U10trBIs8kzM4bH3gxOc+9etE8ZnprajdX3hmzurm5muLnyYl86WQs+Pn43HnFVL4WQtzwexuZV8VZErgrOMEMeOaKAp7n/9k=)
![The changing face of multicultural Britain [Modelle und Methoden für den Englischunterricht]](data:image/jpg;base64,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)
