UTF-8-Zeichentabelle mit allen Unicode-Zeichen mit der jeweiligen numerischen dezimalen HTML-Darstellung und der Darstellung im Quelltext des Internet Explorer 6

Beitrag 254 von UFO-Peter » 01.03.2009, 18:34

U+1AC00 𚰀109568ðš°€
U+1AC01 𚰁109569𚰁
U+1AC02 𚰂109570ðš°‚
U+1AC03 𚰃109571ðš°ƒ
U+1AC04 𚰄109572ðš°„
U+1AC05 𚰅109573ðš°…
U+1AC06 𚰆109574ðš°†
U+1AC07 𚰇109575ðš°‡
U+1AC08 𚰈109576ðš°ˆ
U+1AC09 𚰉109577ðš°‰
U+1AC0A 𚰊109578ðš°Š
U+1AC0B 𚰋109579ðš°‹
U+1AC0C 𚰌109580ðš°Œ
U+1AC0D 𚰍109581𚰍
U+1AC0E 𚰎109582ðš°Ž
U+1AC0F 𚰏109583𚰏
U+1AC10 𚰐109584𚰐
U+1AC11 𚰑109585ðš°‘
U+1AC12 𚰒109586ðš°’
U+1AC13 𚰓109587ðš°“
U+1AC14 𚰔109588ðš°”
U+1AC15 𚰕109589ðš°•
U+1AC16 𚰖109590ðš°–
U+1AC17 𚰗109591ðš°—
U+1AC18 𚰘109592ðš°˜
U+1AC19 𚰙109593ðš°™
U+1AC1A 𚰚109594ðš°š
U+1AC1B 𚰛109595ðš°›
U+1AC1C 𚰜109596ðš°œ
U+1AC1D 𚰝109597𚰝
U+1AC1E 𚰞109598ðš°ž
U+1AC1F 𚰟109599ðš°Ÿ
U+1AC20 𚰠109600ðš° 
U+1AC21 𚰡109601ðš°¡
U+1AC22 𚰢109602ðš°¢
U+1AC23 𚰣109603ðš°£
U+1AC24 𚰤109604ðš°¤
U+1AC25 𚰥109605ðš°¥
U+1AC26 𚰦109606ðš°¦
U+1AC27 𚰧109607ðš°§
U+1AC28 𚰨109608ðš°¨
U+1AC29 𚰩109609ðš°©
U+1AC2A 𚰪109610ðš°ª
U+1AC2B 𚰫109611ðš°«
U+1AC2C 𚰬109612ðš°¬
U+1AC2D 𚰭109613ðš°­
U+1AC2E 𚰮109614ðš°®
U+1AC2F 𚰯109615ðš°¯
U+1AC30 𚰰109616ðš°°
U+1AC31 𚰱109617ðš°±
U+1AC32 𚰲109618ðš°²
U+1AC33 𚰳109619ðš°³
U+1AC34 𚰴109620ðš°´
U+1AC35 𚰵109621ðš°µ
U+1AC36 𚰶109622ðš°¶
U+1AC37 𚰷109623ðš°·
U+1AC38 𚰸109624ðš°¸
U+1AC39 𚰹109625ðš°¹
U+1AC3A 𚰺109626ðš°º
U+1AC3B 𚰻109627ðš°»
U+1AC3C 𚰼109628ðš°¼
U+1AC3D 𚰽109629ðš°½
U+1AC3E 𚰾109630ðš°¾
U+1AC3F 𚰿109631ðš°¿
U+1AC40 𚱀109632ðš±€
U+1AC41 𚱁109633𚱁
U+1AC42 𚱂109634𚱂
U+1AC43 𚱃109635𚱃
U+1AC44 𚱄109636𚱄
U+1AC45 𚱅109637ðš±…
U+1AC46 𚱆109638𚱆
U+1AC47 𚱇109639𚱇
U+1AC48 𚱈109640𚱈
U+1AC49 𚱉109641𚱉
U+1AC4A 𚱊109642𚱊
U+1AC4B 𚱋109643𚱋
U+1AC4C 𚱌109644𚱌
U+1AC4D 𚱍109645𚱍
U+1AC4E 𚱎109646𚱎
U+1AC4F 𚱏109647𚱏
U+1AC50 𚱐109648𚱐
U+1AC51 𚱑109649𚱑
U+1AC52 𚱒109650ðš±’
U+1AC53 𚱓109651𚱓
U+1AC54 𚱔109652ðš±”
U+1AC55 𚱕109653𚱕
U+1AC56 𚱖109654ðš±–
U+1AC57 𚱗109655ðš±—
U+1AC58 𚱘109656𚱘
U+1AC59 𚱙109657ðš±™
U+1AC5A 𚱚109658𚱚
U+1AC5B 𚱛109659ðš±›
U+1AC5C 𚱜109660𚱜
U+1AC5D 𚱝109661𚱝
U+1AC5E 𚱞109662𚱞
U+1AC5F 𚱟109663𚱟
U+1AC60 𚱠109664ðš± 
U+1AC61 𚱡109665𚱡
U+1AC62 𚱢109666ðš±¢
U+1AC63 𚱣109667ðš±£
U+1AC64 𚱤109668𚱤
U+1AC65 𚱥109669ðš±¥
U+1AC66 𚱦109670𚱦
U+1AC67 𚱧109671𚱧
U+1AC68 𚱨109672𚱨
U+1AC69 𚱩109673𚱩
U+1AC6A 𚱪109674𚱪
U+1AC6B 𚱫109675𚱫
U+1AC6C 𚱬109676𚱬
U+1AC6D 𚱭109677ðš±­
U+1AC6E 𚱮109678ðš±®
U+1AC6F 𚱯109679𚱯
U+1AC70 𚱰109680ðš±°
U+1AC71 𚱱109681ðš±±
U+1AC72 𚱲109682ðš±²
U+1AC73 𚱳109683ðš±³
U+1AC74 𚱴109684ðš±´
U+1AC75 𚱵109685ðš±µ
U+1AC76 𚱶109686𚱶
U+1AC77 𚱷109687ðš±·
U+1AC78 𚱸109688𚱸
U+1AC79 𚱹109689ðš±¹
U+1AC7A 𚱺109690𚱺
U+1AC7B 𚱻109691ðš±»
U+1AC7C 𚱼109692ðš±¼
U+1AC7D 𚱽109693ðš±½
U+1AC7E 𚱾109694ðš±¾
U+1AC7F 𚱿109695𚱿
U+1AC80 𚲀109696ðš²€
U+1AC81 𚲁109697𚲁
U+1AC82 𚲂109698𚲂
U+1AC83 𚲃109699𚲃
U+1AC84 𚲄109700𚲄
U+1AC85 𚲅109701ðš²…
U+1AC86 𚲆109702𚲆
U+1AC87 𚲇109703𚲇
U+1AC88 𚲈109704𚲈
U+1AC89 𚲉109705𚲉
U+1AC8A 𚲊109706𚲊
U+1AC8B 𚲋109707𚲋
U+1AC8C 𚲌109708𚲌
U+1AC8D 𚲍109709𚲍
U+1AC8E 𚲎109710𚲎
U+1AC8F 𚲏109711𚲏
U+1AC90 𚲐109712𚲐
U+1AC91 𚲑109713𚲑
U+1AC92 𚲒109714ðš²’
U+1AC93 𚲓109715𚲓
U+1AC94 𚲔109716ðš²”
U+1AC95 𚲕109717𚲕
U+1AC96 𚲖109718ðš²–
U+1AC97 𚲗109719ðš²—
U+1AC98 𚲘109720𚲘
U+1AC99 𚲙109721ðš²™
U+1AC9A 𚲚109722𚲚
U+1AC9B 𚲛109723ðš²›
U+1AC9C 𚲜109724𚲜
U+1AC9D 𚲝109725𚲝
U+1AC9E 𚲞109726𚲞
U+1AC9F 𚲟109727𚲟
U+1ACA0 𚲠109728ðš² 
U+1ACA1 𚲡109729𚲡
U+1ACA2 𚲢109730ðš²¢
U+1ACA3 𚲣109731ðš²£
U+1ACA4 𚲤109732𚲤
U+1ACA5 𚲥109733ðš²¥
U+1ACA6 𚲦109734𚲦
U+1ACA7 𚲧109735𚲧
U+1ACA8 𚲨109736𚲨
U+1ACA9 𚲩109737𚲩
U+1ACAA 𚲪109738𚲪
U+1ACAB 𚲫109739𚲫
U+1ACAC 𚲬109740𚲬
U+1ACAD 𚲭109741ðš²­
U+1ACAE 𚲮109742ðš²®
U+1ACAF 𚲯109743𚲯
U+1ACB0 𚲰109744ðš²°
U+1ACB1 𚲱109745ðš²±
U+1ACB2 𚲲109746ðš²²
U+1ACB3 𚲳109747ðš²³
U+1ACB4 𚲴109748ðš²´
U+1ACB5 𚲵109749ðš²µ
U+1ACB6 𚲶109750𚲶
U+1ACB7 𚲷109751ðš²·
U+1ACB8 𚲸109752𚲸
U+1ACB9 𚲹109753ðš²¹
U+1ACBA 𚲺109754𚲺
U+1ACBB 𚲻109755ðš²»
U+1ACBC 𚲼109756ðš²¼
U+1ACBD 𚲽109757ðš²½
U+1ACBE 𚲾109758ðš²¾
U+1ACBF 𚲿109759𚲿
U+1ACC0 𚳀109760ðš³€
U+1ACC1 𚳁109761𚳁
U+1ACC2 𚳂109762𚳂
U+1ACC3 𚳃109763𚳃
U+1ACC4 𚳄109764𚳄
U+1ACC5 𚳅109765ðš³…
U+1ACC6 𚳆109766𚳆
U+1ACC7 𚳇109767𚳇
U+1ACC8 𚳈109768𚳈
U+1ACC9 𚳉109769𚳉
U+1ACCA 𚳊109770𚳊
U+1ACCB 𚳋109771𚳋
U+1ACCC 𚳌109772𚳌
U+1ACCD 𚳍109773𚳍
U+1ACCE 𚳎109774𚳎
U+1ACCF 𚳏109775𚳏
U+1ACD0 𚳐109776𚳐
U+1ACD1 𚳑109777𚳑
U+1ACD2 𚳒109778ðš³’
U+1ACD3 𚳓109779𚳓
U+1ACD4 𚳔109780ðš³”
U+1ACD5 𚳕109781𚳕
U+1ACD6 𚳖109782ðš³–
U+1ACD7 𚳗109783ðš³—
U+1ACD8 𚳘109784𚳘
U+1ACD9 𚳙109785ðš³™
U+1ACDA 𚳚109786𚳚
U+1ACDB 𚳛109787ðš³›
U+1ACDC 𚳜109788𚳜
U+1ACDD 𚳝109789𚳝
U+1ACDE 𚳞109790𚳞
U+1ACDF 𚳟109791𚳟
U+1ACE0 𚳠109792ðš³ 
U+1ACE1 𚳡109793𚳡
U+1ACE2 𚳢109794ðš³¢
U+1ACE3 𚳣109795ðš³£
U+1ACE4 𚳤109796𚳤
U+1ACE5 𚳥109797ðš³¥
U+1ACE6 𚳦109798𚳦
U+1ACE7 𚳧109799𚳧
U+1ACE8 𚳨109800𚳨
U+1ACE9 𚳩109801𚳩
U+1ACEA 𚳪109802𚳪
U+1ACEB 𚳫109803𚳫
U+1ACEC 𚳬109804𚳬
U+1ACED 𚳭109805ðš³­
U+1ACEE 𚳮109806ðš³®
U+1ACEF 𚳯109807𚳯
U+1ACF0 𚳰109808ðš³°
U+1ACF1 𚳱109809ðš³±
U+1ACF2 𚳲109810ðš³²
U+1ACF3 𚳳109811ðš³³
U+1ACF4 𚳴109812ðš³´
U+1ACF5 𚳵109813ðš³µ
U+1ACF6 𚳶109814𚳶
U+1ACF7 𚳷109815ðš³·
U+1ACF8 𚳸109816𚳸
U+1ACF9 𚳹109817ðš³¹
U+1ACFA 𚳺109818𚳺
U+1ACFB 𚳻109819ðš³»
U+1ACFC 𚳼109820ðš³¼
U+1ACFD 𚳽109821ðš³½
U+1ACFE 𚳾109822ðš³¾
U+1ACFF 𚳿109823𚳿

U+1AD00 𚴀109824ðš´€
U+1AD01 𚴁109825𚴁
U+1AD02 𚴂109826ðš´‚
U+1AD03 𚴃109827ðš´ƒ
U+1AD04 𚴄109828ðš´„
U+1AD05 𚴅109829ðš´…
U+1AD06 𚴆109830ðš´†
U+1AD07 𚴇109831ðš´‡
U+1AD08 𚴈109832ðš´ˆ
U+1AD09 𚴉109833ðš´‰
U+1AD0A 𚴊109834ðš´Š
U+1AD0B 𚴋109835ðš´‹
U+1AD0C 𚴌109836ðš´Œ
U+1AD0D 𚴍109837𚴍
U+1AD0E 𚴎109838ðš´Ž
U+1AD0F 𚴏109839𚴏
U+1AD10 𚴐109840𚴐
U+1AD11 𚴑109841ðš´‘
U+1AD12 𚴒109842ðš´’
U+1AD13 𚴓109843ðš´“
U+1AD14 𚴔109844ðš´”
U+1AD15 𚴕109845ðš´•
U+1AD16 𚴖109846ðš´–
U+1AD17 𚴗109847ðš´—
U+1AD18 𚴘109848ðš´˜
U+1AD19 𚴙109849ðš´™
U+1AD1A 𚴚109850ðš´š
U+1AD1B 𚴛109851ðš´›
U+1AD1C 𚴜109852ðš´œ
U+1AD1D 𚴝109853𚴝
U+1AD1E 𚴞109854ðš´ž
U+1AD1F 𚴟109855ðš´Ÿ
U+1AD20 𚴠109856ðš´ 
U+1AD21 𚴡109857ðš´¡
U+1AD22 𚴢109858ðš´¢
U+1AD23 𚴣109859ðš´£
U+1AD24 𚴤109860ðš´¤
U+1AD25 𚴥109861ðš´¥
U+1AD26 𚴦109862ðš´¦
U+1AD27 𚴧109863ðš´§
U+1AD28 𚴨109864ðš´¨
U+1AD29 𚴩109865ðš´©
U+1AD2A 𚴪109866ðš´ª
U+1AD2B 𚴫109867ðš´«
U+1AD2C 𚴬109868ðš´¬
U+1AD2D 𚴭109869ðš´­
U+1AD2E 𚴮109870ðš´®
U+1AD2F 𚴯109871ðš´¯
U+1AD30 𚴰109872ðš´°
U+1AD31 𚴱109873ðš´±
U+1AD32 𚴲109874ðš´²
U+1AD33 𚴳109875ðš´³
U+1AD34 𚴴109876ðš´´
U+1AD35 𚴵109877ðš´µ
U+1AD36 𚴶109878ðš´¶
U+1AD37 𚴷109879ðš´·
U+1AD38 𚴸109880ðš´¸
U+1AD39 𚴹109881ðš´¹
U+1AD3A 𚴺109882ðš´º
U+1AD3B 𚴻109883ðš´»
U+1AD3C 𚴼109884ðš´¼
U+1AD3D 𚴽109885ðš´½
U+1AD3E 𚴾109886ðš´¾
U+1AD3F 𚴿109887ðš´¿
U+1AD40 𚵀109888ðšµ€
U+1AD41 𚵁109889𚵁
U+1AD42 𚵂109890𚵂
U+1AD43 𚵃109891𚵃
U+1AD44 𚵄109892𚵄
U+1AD45 𚵅109893ðšµ…
U+1AD46 𚵆109894𚵆
U+1AD47 𚵇109895𚵇
U+1AD48 𚵈109896𚵈
U+1AD49 𚵉109897𚵉
U+1AD4A 𚵊109898𚵊
U+1AD4B 𚵋109899𚵋
U+1AD4C 𚵌109900𚵌
U+1AD4D 𚵍109901𚵍
U+1AD4E 𚵎109902𚵎
U+1AD4F 𚵏109903𚵏
U+1AD50 𚵐109904𚵐
U+1AD51 𚵑109905𚵑
U+1AD52 𚵒109906ðšµ’
U+1AD53 𚵓109907𚵓
U+1AD54 𚵔109908ðšµ”
U+1AD55 𚵕109909𚵕
U+1AD56 𚵖109910ðšµ–
U+1AD57 𚵗109911ðšµ—
U+1AD58 𚵘109912𚵘
U+1AD59 𚵙109913ðšµ™
U+1AD5A 𚵚109914𚵚
U+1AD5B 𚵛109915ðšµ›
U+1AD5C 𚵜109916𚵜
U+1AD5D 𚵝109917𚵝
U+1AD5E 𚵞109918𚵞
U+1AD5F 𚵟109919𚵟
U+1AD60 𚵠109920ðšµ 
U+1AD61 𚵡109921𚵡
U+1AD62 𚵢109922ðšµ¢
U+1AD63 𚵣109923ðšµ£
U+1AD64 𚵤109924𚵤
U+1AD65 𚵥109925ðšµ¥
U+1AD66 𚵦109926𚵦
U+1AD67 𚵧109927𚵧
U+1AD68 𚵨109928𚵨
U+1AD69 𚵩109929𚵩
U+1AD6A 𚵪109930𚵪
U+1AD6B 𚵫109931𚵫
U+1AD6C 𚵬109932𚵬
U+1AD6D 𚵭109933ðšµ­
U+1AD6E 𚵮109934ðšµ®
U+1AD6F 𚵯109935𚵯
U+1AD70 𚵰109936ðšµ°
U+1AD71 𚵱109937ðšµ±
U+1AD72 𚵲109938ðšµ²
U+1AD73 𚵳109939ðšµ³
U+1AD74 𚵴109940ðšµ´
U+1AD75 𚵵109941ðšµµ
U+1AD76 𚵶109942𚵶
U+1AD77 𚵷109943ðšµ·
U+1AD78 𚵸109944𚵸
U+1AD79 𚵹109945ðšµ¹
U+1AD7A 𚵺109946𚵺
U+1AD7B 𚵻109947ðšµ»
U+1AD7C 𚵼109948ðšµ¼
U+1AD7D 𚵽109949ðšµ½
U+1AD7E 𚵾109950ðšµ¾
U+1AD7F 𚵿109951𚵿
U+1AD80 𚶀109952𚶀
U+1AD81 𚶁109953𚶁
U+1AD82 𚶂109954𚶂
U+1AD83 𚶃109955𚶃
U+1AD84 𚶄109956𚶄
U+1AD85 𚶅109957𚶅
U+1AD86 𚶆109958𚶆
U+1AD87 𚶇109959𚶇
U+1AD88 𚶈109960𚶈
U+1AD89 𚶉109961𚶉
U+1AD8A 𚶊109962𚶊
U+1AD8B 𚶋109963𚶋
U+1AD8C 𚶌109964𚶌
U+1AD8D 𚶍109965𚶍
U+1AD8E 𚶎109966𚶎
U+1AD8F 𚶏109967𚶏
U+1AD90 𚶐109968𚶐
U+1AD91 𚶑109969𚶑
U+1AD92 𚶒109970𚶒
U+1AD93 𚶓109971𚶓
U+1AD94 𚶔109972𚶔
U+1AD95 𚶕109973𚶕
U+1AD96 𚶖109974𚶖
U+1AD97 𚶗109975𚶗
U+1AD98 𚶘109976𚶘
U+1AD99 𚶙109977𚶙
U+1AD9A 𚶚109978𚶚
U+1AD9B 𚶛109979𚶛
U+1AD9C 𚶜109980𚶜
U+1AD9D 𚶝109981𚶝
U+1AD9E 𚶞109982𚶞
U+1AD9F 𚶟109983𚶟
U+1ADA0 𚶠109984𚶠
U+1ADA1 𚶡109985𚶡
U+1ADA2 𚶢109986𚶢
U+1ADA3 𚶣109987𚶣
U+1ADA4 𚶤109988𚶤
U+1ADA5 𚶥109989𚶥
U+1ADA6 𚶦109990𚶦
U+1ADA7 𚶧109991𚶧
U+1ADA8 𚶨109992𚶨
U+1ADA9 𚶩109993𚶩
U+1ADAA 𚶪109994𚶪
U+1ADAB 𚶫109995𚶫
U+1ADAC 𚶬109996𚶬
U+1ADAD 𚶭109997𚶭
U+1ADAE 𚶮109998𚶮
U+1ADAF 𚶯109999𚶯
U+1ADB0 𚶰110000𚶰
U+1ADB1 𚶱110001𚶱
U+1ADB2 𚶲110002𚶲
U+1ADB3 𚶳110003𚶳
U+1ADB4 𚶴110004𚶴
U+1ADB5 𚶵110005𚶵
U+1ADB6 𚶶110006𚶶
U+1ADB7 𚶷110007𚶷
U+1ADB8 𚶸110008𚶸
U+1ADB9 𚶹110009𚶹
U+1ADBA 𚶺110010𚶺
U+1ADBB 𚶻110011𚶻
U+1ADBC 𚶼110012𚶼
U+1ADBD 𚶽110013𚶽
U+1ADBE 𚶾110014𚶾
U+1ADBF 𚶿110015𚶿
U+1ADC0 𚷀110016ðš·€
U+1ADC1 𚷁110017𚷁
U+1ADC2 𚷂110018ðš·‚
U+1ADC3 𚷃110019ðš·ƒ
U+1ADC4 𚷄110020ðš·„
U+1ADC5 𚷅110021ðš·…
U+1ADC6 𚷆110022ðš·†
U+1ADC7 𚷇110023ðš·‡
U+1ADC8 𚷈110024ðš·ˆ
U+1ADC9 𚷉110025ðš·‰
U+1ADCA 𚷊110026ðš·Š
U+1ADCB 𚷋110027ðš·‹
U+1ADCC 𚷌110028ðš·Œ
U+1ADCD 𚷍110029𚷍
U+1ADCE 𚷎110030ðš·Ž
U+1ADCF 𚷏110031𚷏
U+1ADD0 𚷐110032𚷐
U+1ADD1 𚷑110033ðš·‘
U+1ADD2 𚷒110034ðš·’
U+1ADD3 𚷓110035ðš·“
U+1ADD4 𚷔110036ðš·”
U+1ADD5 𚷕110037ðš·•
U+1ADD6 𚷖110038ðš·–
U+1ADD7 𚷗110039ðš·—
U+1ADD8 𚷘110040ðš·˜
U+1ADD9 𚷙110041ðš·™
U+1ADDA 𚷚110042ðš·š
U+1ADDB 𚷛110043ðš·›
U+1ADDC 𚷜110044ðš·œ
U+1ADDD 𚷝110045𚷝
U+1ADDE 𚷞110046ðš·ž
U+1ADDF 𚷟110047ðš·Ÿ
U+1ADE0 𚷠110048ðš· 
U+1ADE1 𚷡110049ðš·¡
U+1ADE2 𚷢110050ðš·¢
U+1ADE3 𚷣110051ðš·£
U+1ADE4 𚷤110052ðš·¤
U+1ADE5 𚷥110053ðš·¥
U+1ADE6 𚷦110054ðš·¦
U+1ADE7 𚷧110055ðš·§
U+1ADE8 𚷨110056ðš·¨
U+1ADE9 𚷩110057ðš·©
U+1ADEA 𚷪110058ðš·ª
U+1ADEB 𚷫110059ðš·«
U+1ADEC 𚷬110060ðš·¬
U+1ADED 𚷭110061ðš·­
U+1ADEE 𚷮110062ðš·®
U+1ADEF 𚷯110063ðš·¯
U+1ADF0 𚷰110064ðš·°
U+1ADF1 𚷱110065ðš·±
U+1ADF2 𚷲110066ðš·²
U+1ADF3 𚷳110067ðš·³
U+1ADF4 𚷴110068ðš·´
U+1ADF5 𚷵110069ðš·µ
U+1ADF6 𚷶110070ðš·¶
U+1ADF7 𚷷110071ðš··
U+1ADF8 𚷸110072ðš·¸
U+1ADF9 𚷹110073ðš·¹
U+1ADFA 𚷺110074ðš·º
U+1ADFB 𚷻110075ðš·»
U+1ADFC 𚷼110076ðš·¼
U+1ADFD 𚷽110077ðš·½
U+1ADFE 𚷾110078ðš·¾
U+1ADFF 𚷿110079ðš·¿

U+1AE00 𚸀110080𚸀
U+1AE01 𚸁110081𚸁
U+1AE02 𚸂110082𚸂
U+1AE03 𚸃110083𚸃
U+1AE04 𚸄110084𚸄
U+1AE05 𚸅110085𚸅
U+1AE06 𚸆110086𚸆
U+1AE07 𚸇110087𚸇
U+1AE08 𚸈110088𚸈
U+1AE09 𚸉110089𚸉
U+1AE0A 𚸊110090𚸊
U+1AE0B 𚸋110091𚸋
U+1AE0C 𚸌110092𚸌
U+1AE0D 𚸍110093𚸍
U+1AE0E 𚸎110094𚸎
U+1AE0F 𚸏110095𚸏
U+1AE10 𚸐110096𚸐
U+1AE11 𚸑110097𚸑
U+1AE12 𚸒110098𚸒
U+1AE13 𚸓110099𚸓
U+1AE14 𚸔110100𚸔
U+1AE15 𚸕110101𚸕
U+1AE16 𚸖110102𚸖
U+1AE17 𚸗110103𚸗
U+1AE18 𚸘110104𚸘
U+1AE19 𚸙110105𚸙
U+1AE1A 𚸚110106𚸚
U+1AE1B 𚸛110107𚸛
U+1AE1C 𚸜110108𚸜
U+1AE1D 𚸝110109𚸝
U+1AE1E 𚸞110110𚸞
U+1AE1F 𚸟110111𚸟
U+1AE20 𚸠110112𚸠
U+1AE21 𚸡110113𚸡
U+1AE22 𚸢110114𚸢
U+1AE23 𚸣110115𚸣
U+1AE24 𚸤110116𚸤
U+1AE25 𚸥110117𚸥
U+1AE26 𚸦110118𚸦
U+1AE27 𚸧110119𚸧
U+1AE28 𚸨110120𚸨
U+1AE29 𚸩110121𚸩
U+1AE2A 𚸪110122𚸪
U+1AE2B 𚸫110123𚸫
U+1AE2C 𚸬110124𚸬
U+1AE2D 𚸭110125𚸭
U+1AE2E 𚸮110126𚸮
U+1AE2F 𚸯110127𚸯
U+1AE30 𚸰110128𚸰
U+1AE31 𚸱110129𚸱
U+1AE32 𚸲110130𚸲
U+1AE33 𚸳110131𚸳
U+1AE34 𚸴110132𚸴
U+1AE35 𚸵110133𚸵
U+1AE36 𚸶110134𚸶
U+1AE37 𚸷110135𚸷
U+1AE38 𚸸110136𚸸
U+1AE39 𚸹110137𚸹
U+1AE3A 𚸺110138𚸺
U+1AE3B 𚸻110139𚸻
U+1AE3C 𚸼110140𚸼
U+1AE3D 𚸽110141𚸽
U+1AE3E 𚸾110142𚸾
U+1AE3F 𚸿110143𚸿
U+1AE40 𚹀110144ðš¹€
U+1AE41 𚹁110145𚹁
U+1AE42 𚹂110146𚹂
U+1AE43 𚹃110147𚹃
U+1AE44 𚹄110148𚹄
U+1AE45 𚹅110149ðš¹…
U+1AE46 𚹆110150𚹆
U+1AE47 𚹇110151𚹇
U+1AE48 𚹈110152𚹈
U+1AE49 𚹉110153𚹉
U+1AE4A 𚹊110154𚹊
U+1AE4B 𚹋110155𚹋
U+1AE4C 𚹌110156𚹌
U+1AE4D 𚹍110157𚹍
U+1AE4E 𚹎110158𚹎
U+1AE4F 𚹏110159𚹏
U+1AE50 𚹐110160𚹐
U+1AE51 𚹑110161𚹑
U+1AE52 𚹒110162ðš¹’
U+1AE53 𚹓110163𚹓
U+1AE54 𚹔110164ðš¹”
U+1AE55 𚹕110165𚹕
U+1AE56 𚹖110166ðš¹–
U+1AE57 𚹗110167ðš¹—
U+1AE58 𚹘110168𚹘
U+1AE59 𚹙110169ðš¹™
U+1AE5A 𚹚110170𚹚
U+1AE5B 𚹛110171ðš¹›
U+1AE5C 𚹜110172𚹜
U+1AE5D 𚹝110173𚹝
U+1AE5E 𚹞110174𚹞
U+1AE5F 𚹟110175𚹟
U+1AE60 𚹠110176ðš¹ 
U+1AE61 𚹡110177𚹡
U+1AE62 𚹢110178ðš¹¢
U+1AE63 𚹣110179ðš¹£
U+1AE64 𚹤110180𚹤
U+1AE65 𚹥110181ðš¹¥
U+1AE66 𚹦110182𚹦
U+1AE67 𚹧110183𚹧
U+1AE68 𚹨110184𚹨
U+1AE69 𚹩110185𚹩
U+1AE6A 𚹪110186𚹪
U+1AE6B 𚹫110187𚹫
U+1AE6C 𚹬110188𚹬
U+1AE6D 𚹭110189ðš¹­
U+1AE6E 𚹮110190ðš¹®
U+1AE6F 𚹯110191𚹯
U+1AE70 𚹰110192ðš¹°
U+1AE71 𚹱110193ðš¹±
U+1AE72 𚹲110194ðš¹²
U+1AE73 𚹳110195ðš¹³
U+1AE74 𚹴110196ðš¹´
U+1AE75 𚹵110197ðš¹µ
U+1AE76 𚹶110198𚹶
U+1AE77 𚹷110199ðš¹·
U+1AE78 𚹸110200𚹸
U+1AE79 𚹹110201ðš¹¹
U+1AE7A 𚹺110202𚹺
U+1AE7B 𚹻110203ðš¹»
U+1AE7C 𚹼110204ðš¹¼
U+1AE7D 𚹽110205ðš¹½
U+1AE7E 𚹾110206ðš¹¾
U+1AE7F 𚹿110207𚹿
U+1AE80 𚺀110208𚺀
U+1AE81 𚺁110209𚺁
U+1AE82 𚺂110210𚺂
U+1AE83 𚺃110211𚺃
U+1AE84 𚺄110212𚺄
U+1AE85 𚺅110213𚺅
U+1AE86 𚺆110214𚺆
U+1AE87 𚺇110215𚺇
U+1AE88 𚺈110216𚺈
U+1AE89 𚺉110217𚺉
U+1AE8A 𚺊110218𚺊
U+1AE8B 𚺋110219𚺋
U+1AE8C 𚺌110220𚺌
U+1AE8D 𚺍110221𚺍
U+1AE8E 𚺎110222𚺎
U+1AE8F 𚺏110223𚺏
U+1AE90 𚺐110224𚺐
U+1AE91 𚺑110225𚺑
U+1AE92 𚺒110226𚺒
U+1AE93 𚺓110227𚺓
U+1AE94 𚺔110228𚺔
U+1AE95 𚺕110229𚺕
U+1AE96 𚺖110230𚺖
U+1AE97 𚺗110231𚺗
U+1AE98 𚺘110232𚺘
U+1AE99 𚺙110233𚺙
U+1AE9A 𚺚110234𚺚
U+1AE9B 𚺛110235𚺛
U+1AE9C 𚺜110236𚺜
U+1AE9D 𚺝110237𚺝
U+1AE9E 𚺞110238𚺞
U+1AE9F 𚺟110239𚺟
U+1AEA0 𚺠110240𚺠
U+1AEA1 𚺡110241𚺡
U+1AEA2 𚺢110242𚺢
U+1AEA3 𚺣110243𚺣
U+1AEA4 𚺤110244𚺤
U+1AEA5 𚺥110245𚺥
U+1AEA6 𚺦110246𚺦
U+1AEA7 𚺧110247𚺧
U+1AEA8 𚺨110248𚺨
U+1AEA9 𚺩110249𚺩
U+1AEAA 𚺪110250𚺪
U+1AEAB 𚺫110251𚺫
U+1AEAC 𚺬110252𚺬
U+1AEAD 𚺭110253𚺭
U+1AEAE 𚺮110254𚺮
U+1AEAF 𚺯110255𚺯
U+1AEB0 𚺰110256𚺰
U+1AEB1 𚺱110257𚺱
U+1AEB2 𚺲110258𚺲
U+1AEB3 𚺳110259𚺳
U+1AEB4 𚺴110260𚺴
U+1AEB5 𚺵110261𚺵
U+1AEB6 𚺶110262𚺶
U+1AEB7 𚺷110263𚺷
U+1AEB8 𚺸110264𚺸
U+1AEB9 𚺹110265𚺹
U+1AEBA 𚺺110266𚺺
U+1AEBB 𚺻110267𚺻
U+1AEBC 𚺼110268𚺼
U+1AEBD 𚺽110269𚺽
U+1AEBE 𚺾110270𚺾
U+1AEBF 𚺿110271𚺿
U+1AEC0 𚻀110272𚻀
U+1AEC1 𚻁110273𚻁
U+1AEC2 𚻂110274𚻂
U+1AEC3 𚻃110275𚻃
U+1AEC4 𚻄110276𚻄
U+1AEC5 𚻅110277ðš»…
U+1AEC6 𚻆110278𚻆
U+1AEC7 𚻇110279𚻇
U+1AEC8 𚻈110280𚻈
U+1AEC9 𚻉110281𚻉
U+1AECA 𚻊110282𚻊
U+1AECB 𚻋110283𚻋
U+1AECC 𚻌110284𚻌
U+1AECD 𚻍110285𚻍
U+1AECE 𚻎110286𚻎
U+1AECF 𚻏110287𚻏
U+1AED0 𚻐110288𚻐
U+1AED1 𚻑110289𚻑
U+1AED2 𚻒110290ðš»’
U+1AED3 𚻓110291𚻓
U+1AED4 𚻔110292ðš»”
U+1AED5 𚻕110293𚻕
U+1AED6 𚻖110294ðš»–
U+1AED7 𚻗110295ðš»—
U+1AED8 𚻘110296𚻘
U+1AED9 𚻙110297ðš»™
U+1AEDA 𚻚110298𚻚
U+1AEDB 𚻛110299ðš»›
U+1AEDC 𚻜110300𚻜
U+1AEDD 𚻝110301𚻝
U+1AEDE 𚻞110302𚻞
U+1AEDF 𚻟110303𚻟
U+1AEE0 𚻠110304ðš» 
U+1AEE1 𚻡110305𚻡
U+1AEE2 𚻢110306𚻢
U+1AEE3 𚻣110307𚻣
U+1AEE4 𚻤110308𚻤
U+1AEE5 𚻥110309𚻥
U+1AEE6 𚻦110310𚻦
U+1AEE7 𚻧110311𚻧
U+1AEE8 𚻨110312𚻨
U+1AEE9 𚻩110313𚻩
U+1AEEA 𚻪110314𚻪
U+1AEEB 𚻫110315𚻫
U+1AEEC 𚻬110316𚻬
U+1AEED 𚻭110317ðš»­
U+1AEEE 𚻮110318ðš»®
U+1AEEF 𚻯110319𚻯
U+1AEF0 𚻰110320ðš»°
U+1AEF1 𚻱110321ðš»±
U+1AEF2 𚻲110322𚻲
U+1AEF3 𚻳110323𚻳
U+1AEF4 𚻴110324ðš»´
U+1AEF5 𚻵110325𚻵
U+1AEF6 𚻶110326𚻶
U+1AEF7 𚻷110327ðš»·
U+1AEF8 𚻸110328𚻸
U+1AEF9 𚻹110329𚻹
U+1AEFA 𚻺110330𚻺
U+1AEFB 𚻻110331ðš»»
U+1AEFC 𚻼110332𚻼
U+1AEFD 𚻽110333𚻽
U+1AEFE 𚻾110334𚻾
U+1AEFF 𚻿110335𚻿

U+1AF00 𚼀110336ðš¼€
U+1AF01 𚼁110337𚼁
U+1AF02 𚼂110338𚼂
U+1AF03 𚼃110339𚼃
U+1AF04 𚼄110340𚼄
U+1AF05 𚼅110341ðš¼…
U+1AF06 𚼆110342𚼆
U+1AF07 𚼇110343𚼇
U+1AF08 𚼈110344𚼈
U+1AF09 𚼉110345𚼉
U+1AF0A 𚼊110346𚼊
U+1AF0B 𚼋110347𚼋
U+1AF0C 𚼌110348𚼌
U+1AF0D 𚼍110349𚼍
U+1AF0E 𚼎110350𚼎
U+1AF0F 𚼏110351𚼏
U+1AF10 𚼐110352𚼐
U+1AF11 𚼑110353𚼑
U+1AF12 𚼒110354ðš¼’
U+1AF13 𚼓110355𚼓
U+1AF14 𚼔110356ðš¼”
U+1AF15 𚼕110357𚼕
U+1AF16 𚼖110358ðš¼–
U+1AF17 𚼗110359ðš¼—
U+1AF18 𚼘110360𚼘
U+1AF19 𚼙110361ðš¼™
U+1AF1A 𚼚110362𚼚
U+1AF1B 𚼛110363ðš¼›
U+1AF1C 𚼜110364𚼜
U+1AF1D 𚼝110365𚼝
U+1AF1E 𚼞110366𚼞
U+1AF1F 𚼟110367𚼟
U+1AF20 𚼠110368ðš¼ 
U+1AF21 𚼡110369𚼡
U+1AF22 𚼢110370ðš¼¢
U+1AF23 𚼣110371ðš¼£
U+1AF24 𚼤110372𚼤
U+1AF25 𚼥110373ðš¼¥
U+1AF26 𚼦110374𚼦
U+1AF27 𚼧110375𚼧
U+1AF28 𚼨110376𚼨
U+1AF29 𚼩110377𚼩
U+1AF2A 𚼪110378𚼪
U+1AF2B 𚼫110379𚼫
U+1AF2C 𚼬110380𚼬
U+1AF2D 𚼭110381ðš¼­
U+1AF2E 𚼮110382ðš¼®
U+1AF2F 𚼯110383𚼯
U+1AF30 𚼰110384ðš¼°
U+1AF31 𚼱110385ðš¼±
U+1AF32 𚼲110386ðš¼²
U+1AF33 𚼳110387ðš¼³
U+1AF34 𚼴110388ðš¼´
U+1AF35 𚼵110389ðš¼µ
U+1AF36 𚼶110390𚼶
U+1AF37 𚼷110391ðš¼·
U+1AF38 𚼸110392𚼸
U+1AF39 𚼹110393ðš¼¹
U+1AF3A 𚼺110394𚼺
U+1AF3B 𚼻110395ðš¼»
U+1AF3C 𚼼110396ðš¼¼
U+1AF3D 𚼽110397ðš¼½
U+1AF3E 𚼾110398ðš¼¾
U+1AF3F 𚼿110399𚼿
U+1AF40 𚽀110400ðš½€
U+1AF41 𚽁110401𚽁
U+1AF42 𚽂110402𚽂
U+1AF43 𚽃110403𚽃
U+1AF44 𚽄110404𚽄
U+1AF45 𚽅110405ðš½…
U+1AF46 𚽆110406𚽆
U+1AF47 𚽇110407𚽇
U+1AF48 𚽈110408𚽈
U+1AF49 𚽉110409𚽉
U+1AF4A 𚽊110410𚽊
U+1AF4B 𚽋110411𚽋
U+1AF4C 𚽌110412𚽌
U+1AF4D 𚽍110413𚽍
U+1AF4E 𚽎110414𚽎
U+1AF4F 𚽏110415𚽏
U+1AF50 𚽐110416𚽐
U+1AF51 𚽑110417𚽑
U+1AF52 𚽒110418ðš½’
U+1AF53 𚽓110419𚽓
U+1AF54 𚽔110420ðš½”
U+1AF55 𚽕110421𚽕
U+1AF56 𚽖110422ðš½–
U+1AF57 𚽗110423ðš½—
U+1AF58 𚽘110424𚽘
U+1AF59 𚽙110425ðš½™
U+1AF5A 𚽚110426𚽚
U+1AF5B 𚽛110427ðš½›
U+1AF5C 𚽜110428𚽜
U+1AF5D 𚽝110429𚽝
U+1AF5E 𚽞110430𚽞
U+1AF5F 𚽟110431𚽟
U+1AF60 𚽠110432ðš½ 
U+1AF61 𚽡110433𚽡
U+1AF62 𚽢110434ðš½¢
U+1AF63 𚽣110435ðš½£
U+1AF64 𚽤110436𚽤
U+1AF65 𚽥110437ðš½¥
U+1AF66 𚽦110438𚽦
U+1AF67 𚽧110439𚽧
U+1AF68 𚽨110440𚽨
U+1AF69 𚽩110441𚽩
U+1AF6A 𚽪110442𚽪
U+1AF6B 𚽫110443𚽫
U+1AF6C 𚽬110444𚽬
U+1AF6D 𚽭110445ðš½­
U+1AF6E 𚽮110446ðš½®
U+1AF6F 𚽯110447𚽯
U+1AF70 𚽰110448ðš½°
U+1AF71 𚽱110449ðš½±
U+1AF72 𚽲110450ðš½²
U+1AF73 𚽳110451ðš½³
U+1AF74 𚽴110452ðš½´
U+1AF75 𚽵110453ðš½µ
U+1AF76 𚽶110454𚽶
U+1AF77 𚽷110455ðš½·
U+1AF78 𚽸110456𚽸
U+1AF79 𚽹110457ðš½¹
U+1AF7A 𚽺110458𚽺
U+1AF7B 𚽻110459ðš½»
U+1AF7C 𚽼110460ðš½¼
U+1AF7D 𚽽110461ðš½½
U+1AF7E 𚽾110462ðš½¾
U+1AF7F 𚽿110463𚽿
U+1AF80 𚾀110464ðš¾€
U+1AF81 𚾁110465𚾁
U+1AF82 𚾂110466𚾂
U+1AF83 𚾃110467𚾃
U+1AF84 𚾄110468𚾄
U+1AF85 𚾅110469ðš¾…
U+1AF86 𚾆110470𚾆
U+1AF87 𚾇110471𚾇
U+1AF88 𚾈110472𚾈
U+1AF89 𚾉110473𚾉
U+1AF8A 𚾊110474𚾊
U+1AF8B 𚾋110475𚾋
U+1AF8C 𚾌110476𚾌
U+1AF8D 𚾍110477𚾍
U+1AF8E 𚾎110478𚾎
U+1AF8F 𚾏110479𚾏
U+1AF90 𚾐110480𚾐
U+1AF91 𚾑110481𚾑
U+1AF92 𚾒110482ðš¾’
U+1AF93 𚾓110483𚾓
U+1AF94 𚾔110484ðš¾”
U+1AF95 𚾕110485𚾕
U+1AF96 𚾖110486ðš¾–
U+1AF97 𚾗110487ðš¾—
U+1AF98 𚾘110488𚾘
U+1AF99 𚾙110489ðš¾™
U+1AF9A 𚾚110490𚾚
U+1AF9B 𚾛110491ðš¾›
U+1AF9C 𚾜110492𚾜
U+1AF9D 𚾝110493𚾝
U+1AF9E 𚾞110494𚾞
U+1AF9F 𚾟110495𚾟
U+1AFA0 𚾠110496ðš¾ 
U+1AFA1 𚾡110497𚾡
U+1AFA2 𚾢110498ðš¾¢
U+1AFA3 𚾣110499ðš¾£
U+1AFA4 𚾤110500𚾤
U+1AFA5 𚾥110501ðš¾¥
U+1AFA6 𚾦110502𚾦
U+1AFA7 𚾧110503𚾧
U+1AFA8 𚾨110504𚾨
U+1AFA9 𚾩110505𚾩
U+1AFAA 𚾪110506𚾪
U+1AFAB 𚾫110507𚾫
U+1AFAC 𚾬110508𚾬
U+1AFAD 𚾭110509ðš¾­
U+1AFAE 𚾮110510ðš¾®
U+1AFAF 𚾯110511𚾯
U+1AFB0 𚾰110512ðš¾°
U+1AFB1 𚾱110513ðš¾±
U+1AFB2 𚾲110514ðš¾²
U+1AFB3 𚾳110515ðš¾³
U+1AFB4 𚾴110516ðš¾´
U+1AFB5 𚾵110517ðš¾µ
U+1AFB6 𚾶110518𚾶
U+1AFB7 𚾷110519ðš¾·
U+1AFB8 𚾸110520𚾸
U+1AFB9 𚾹110521ðš¾¹
U+1AFBA 𚾺110522𚾺
U+1AFBB 𚾻110523ðš¾»
U+1AFBC 𚾼110524ðš¾¼
U+1AFBD 𚾽110525ðš¾½
U+1AFBE 𚾾110526ðš¾¾
U+1AFBF 𚾿110527𚾿
U+1AFC0 𚿀110528ðš¿€
U+1AFC1 𚿁110529𚿁
U+1AFC2 𚿂110530ðš¿‚
U+1AFC3 𚿃110531𚿃
U+1AFC4 𚿄110532ðš¿„
U+1AFC5 𚿅110533ðš¿…
U+1AFC6 𚿆110534𚿆
U+1AFC7 𚿇110535𚿇
U+1AFC8 𚿈110536𚿈
U+1AFC9 𚿉110537𚿉
U+1AFCA 𚿊110538ðš¿Š
U+1AFCB 𚿋110539ðš¿‹
U+1AFCC 𚿌110540ðš¿Œ
U+1AFCD 𚿍110541𚿍
U+1AFCE 𚿎110542ðš¿Ž
U+1AFCF 𚿏110543𚿏
U+1AFD0 𚿐110544𚿐
U+1AFD1 𚿑110545ðš¿‘
U+1AFD2 𚿒110546ðš¿’
U+1AFD3 𚿓110547ðš¿“
U+1AFD4 𚿔110548ðš¿”
U+1AFD5 𚿕110549ðš¿•
U+1AFD6 𚿖110550ðš¿–
U+1AFD7 𚿗110551ðš¿—
U+1AFD8 𚿘110552𚿘
U+1AFD9 𚿙110553ðš¿™
U+1AFDA 𚿚110554ðš¿š
U+1AFDB 𚿛110555ðš¿›
U+1AFDC 𚿜110556ðš¿œ
U+1AFDD 𚿝110557𚿝
U+1AFDE 𚿞110558ðš¿ž
U+1AFDF 𚿟110559ðš¿Ÿ
U+1AFE0 𚿠110560ðš¿ 
U+1AFE1 𚿡110561ðš¿¡
U+1AFE2 𚿢110562ðš¿¢
U+1AFE3 𚿣110563ðš¿£
U+1AFE4 𚿤110564𚿤
U+1AFE5 𚿥110565ðš¿¥
U+1AFE6 𚿦110566𚿦
U+1AFE7 𚿧110567𚿧
U+1AFE8 𚿨110568𚿨
U+1AFE9 𚿩110569ðš¿©
U+1AFEA 𚿪110570𚿪
U+1AFEB 𚿫110571ðš¿«
U+1AFEC 𚿬110572𚿬
U+1AFED 𚿭110573ðš¿­
U+1AFEE 𚿮110574ðš¿®
U+1AFEF 𚿯110575𚿯
U+1AFF0 𚿰110576ðš¿°
U+1AFF1 𚿱110577𚿱
U+1AFF2 𚿲110578𚿲
U+1AFF3 𚿳110579𚿳
U+1AFF4 𚿴110580ðš¿´
U+1AFF5 𚿵110581𚿵
U+1AFF6 𚿶110582𚿶
U+1AFF7 𚿷110583ðš¿·
U+1AFF8 𚿸110584𚿸
U+1AFF9 𚿹110585𚿹
U+1AFFA 𚿺110586𚿺
U+1AFFB 𚿻110587ðš¿»
U+1AFFC 𚿼110588𚿼
U+1AFFD 𚿽110589𚿽
U+1AFFE 𚿾110590𚿾
U+1AFFF 𚿿110591ðš¿¿
Liebe Leser! Wenn Sie die Schildbürgerstreiche der Politik(er) schon lange satt haben, unter­stützen Sie bitte dieses Forum, indem Sie es auf anderen Seiten verlinken, oder nur aufs 'Welt­rettungs­forum' aufmerk­sam machen!
 
Falls Sie aber meinen, dass ein Staat gemäß Grund­gesetz schon dann demo­kratisch ist, wenn das Wahlvolk alle vier Jahre wählen gehen darf, wer die Dikta­toren sein sollen. Lügenpresse? Lügen­medien? Fall­bei­spiele!
 
Oder es in Ordnung wäre, dass im Gegensatz zur ehe­ma­ligen DDR, Menschen so wenig ver­dienen, dass es nicht zum Leben reicht und vieler­orts unver­schuld­ete Ob­dach­losig­keit herrscht; während dem­gegen­über einige wenige Multi­million­äre in uner­mess­lichem Reich­tum schwelgen.
 
Oder, wenn Sie meinen, dass AfD und PEGIDA rechts­radikal wären, weil beide gegen das Gut­menschen­tum sind, das alle Flücht­linge inte­grieren will ein­schließ­lich Deutsch­lern­pflicht; obwohl sie doch in einem Lager mit Wohn­con­tainern viel besser auf­ge­hoben wären.
 
Oder, wenn Sie abstreiten, dass auch Deutschland den Flüchtlingsstrom mit verursachte, indem die deutsche Regierung verantwortlich dafür war, dass Deutschland 2014 nur noch die Hälfte an den UNHCR zahlte, wodurch eine Hungersnot in den Flüchtlingslagern ausgelöst wurde.
 
Oder, wenn Sie die BRD für einen Rechts­staat halten, obwohl Richter und An­wälte durch per­ma­nente Rechts­beugung vor­ein­ge­nom­men um den Er­halt ihrer Arbeits­plätze be­müht sind; und mich deswegen Richter Rüdiger Richel rechtskräftig dazu verurteilte, Kinder zu ermorden. Wir brauchen eine un­vor­ein­ge­nom­me­ne Justiz anstatt eine unab­hängige Justiz. Genauso brauchen wir un­ab­häng­ige Lehrer anstatt ein (staat­lich ge­steu­er­tes) Bildungs­system.
 
Oder, wenn Sie glauben, dass die Kirche mit ihrer geistes­kranken Wahn­vor­stellung recht hat; dass einst Gott seinen (angeb­lich) einzigen Sohn sandte, damit dieser als Opfer­lamm brutal er­mordet wird zwecks Sünden­ver­gebung. Juden unschuldig an der Kreuzigung Jesu.
 
Oder, wenn Sie allen Ernstes meinen, dass soge­nannte "Lesben" und "Schwule" sexuell so orien­tiert sind, dass unbe­dingt die Ge­nital­ien nicht zu­ein­an­der passen dürfen; oder, dass der Terror­an­schlag in Paris nichts mit dem Islam zu tun hat.
 
Oder die sexuelle Neigung zu 'vor­puber­tärem' Kind ab­artig sei, obwohl manche Mädchen fast schon im Klein­kind­alter ge­schlechts­reif sind und trotzdem zur Prüderie gezwungen werden; Sie aber demgegenüber Zwangs­be­berg­steigung, Zwangs­artistik und Zwangs­leistungs­be­sportung von Kindern OK finden; brauchen Sie dieses Forum natürlich nicht unter­stützen.

VorherigeNächste