Neometry is how to convert meanings into forms having life proportions. This new approach is based on converting Numbers into Geometry while still pre...
This coursebook shall help you to study German on your own. It's just pretty basic stuff but I hope it'll help. I will create a level 2 book if there is a good reaction. If not I just this project.
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I K G A K P \ T H K P P B K E G \ A S S V K M N
_mkh Bmzka Bmzka Egu`m Egu`m Mrcbdtkcturmh Kiodikkrdio Kiodikkrdio Stu`kit Pbk Mutbgr Mutbgr ge S[LPHK S[LPHK KIK\OT KIK\OT M M VBTSDCS VBTSDCS DIPK\MCPDIO EG\CK
Cgivkrtdio m sdiohk iualkr ditg m egra …………………………) ) Cgivkrtdio twg iualkrs ditg m egra……………………………) ) Cgivkrtdio tbrkk iualkrs gr agrk ditg m egra…………………) ))
Tkmrs mi` ykmrs D spkit ay hdek skmrcbdio( trydio tg ui`krstmi` ui`krstmi` tbk aystkrdks ge tbk wgrh`) Sdick D wms m hdtthk nd` D wms mhwmys mamzk` ly micdkit wgrh` mrcbdtkcturk) Pbkrk wms sucb mi dapmct ge tbkdr mrt wgrn mi` aytbs gi ay cbdh`bgg`) D rkakalkr rka kalkr lkdio sbgcnk` ykhhdio ‘tbk pyrmad`)) tbk pyrmad`‑ wbki D usk` tg mpprgmcb Pbk Orkmt Vyrmad` ge g e Odzm) Egr ak Pbk Spbdix di tbk Odzm Vhmtkmu wms igt just m stmtuk) D mhwmys lkhdkvk` tbmt tbk micdkit wgrh` bm` tbkdr skcrkt nigwhk`ok) Dt ds mctumhhy m smcrk` nigwhk`ok) Dt mhh stmrtk` wbki D ekhh di hgvk wdtb tbk Micdkit Koyptdmis) D usk` tg tbdin tbky wkrk tbk bgh`krs ge sgak ndi` ge nigwhk`ok tbmt wms rudik` ly wmrs mi` lmtthks) D mhwmys lkhdkvk` gur mickstgrs nikw sgaktbdio tbmt wk cmi— t skk lut wk cmi ekkh) Pdhh D wms ditrg`uck` tg sdaphk ak`dtmtdgis wbki D stmrtk` tg bmvk m `deekrkit pkrspkctdvk ge micdkit cuhturks) @doodio ditg tbk rkmhas ge tbk uinigwi( tbds ds wbmt D mhwmys `d`) _bki D stmrtk` hkmridio Smcrk` Okgaktry( D stmrtk` tg tbdin wby cmi—t t bk syalghs ge tbk micdkit wgrh` lk m amidekstmtdgi ge akmidios) D stmrtk` tg tbdin ge hmioumok di tkras ge cghgrs( ausdc( pbgiktdcs( rbytba( ktc)) sg wby cmi—t dt lk mhsg okgaktry Micdkit Orkkns hkmrit m hgt erga erg a Micdkit Koypt) Pbky rkcgr`k` tbkdr smcrk` nigwhk`ok mi` wds`ga wds`ga di tbk egra ge mi mpprgmcb ge tbdindio tbmt kxphmdis kvkrytbdio wbdcb tbky cmhhk` Vbdhgsgpby) Vbdhgsgpby dichu`ks tbk stu`y ge Mrdtbaktdc(
Okgaktry( Okgaktr y(
Ausdc(
bmragidcs(
Mstrgigay(
Mstrghgoy(
Cgsaghgoy( Hgodc( mi` spdrdtumhdty) ?
Ikgaktry
hkt tbk egras spkmn <6=3
Metkr stu`ydio `deekrkit micdkit wgrh` pbdhgsgpbdks mi` mrts( D egui` tbmt tbky mhh bmvk di cgaagi sgak cgsaghgodcmh ag`khs mi` cgickpts) Egr distmick> tbk Cbdiksk( tbk Jmpmiksk( tbk Koyptdmis( tbk Orkkns( tbk Bdi`u( tbk Lu``bdsts( tbk Lmlyhgidmis( tbk Mrmls( tbk Amymis mi` aucb agrk cdvdhdzmtdgis lkhdkvk` di m vkry cgaagi cgsaghgodcmh ag`kh) Pbky mhh lkhdkvk` di iuakrghgoy mi` tbk pgwkr ge iualkrs) Pbky mhh lkhdkvk` di sgak sgrt ge amodcmh pgwkrs tbmt amideksts tbrguob iualkrs( phmikts( ausdc( phmits( ksskicks( ktc) Pbky mhh lkhdkvk` di kikrodks gr hdek egrcks tbmt crkmtk kvkrytbdio mi` agtdvmtk hdek gr ndhh dt tg `kmtb) Pbksk egrcks gr ms tbky cmhhk` dt tbk khkakits ge imturk `deekrk` erga cuhturk tg cuhturk ykt tbk rksuhtdio pbdhgsgpbdks wkrk mhagst tbk smak) Di tbkdr cgsaghgodcmh ag`khs kvkrytbdio wms m rksuht ge tbk ditkrmctdio khkakits ge imturk) Di micdkit wgrh` pbdhgsgpbdks( iualkrs `g bmvk prgpkrtdks( iualkrs mrk hmioumoks tbmt `g ditkrmct egradio akmidios) Egr tbka kvkrytbdio bm` m akmidio mi` miy ditkrmctdgi crkmtks mi mctdgi) Amiy diehukicks egrck` ak tg bmvk egui` ay ikw `dscgvkrdks mi` ikw mrt kxphmdik` di tbds lggn) Ay mrcbdtkcturk stu`y bkhpk` ak ui`krstmi` tbk bdstgry ge mrt mi` mrcbdtkcturk) Tkt D ikvkr hdnk` tbk mpprgmcb ge ag`kri mrt mi` mrcbdtkcturk( spkcdmhhy tbmt pbdhgsgpbdcmh cgickpts di ag`kri mrt mrk just tbk kxprkssdgi ge tbk mrtdst—s emhsk Skhe Kog mi` Vkrsgim) D stmrtk` tg lkhdkvk di m uidvkrsmh scdkick wbki D stmrtk` tg hkmri mstrgigay) Ay mstrgigay lmcnorgui` bkhpk` ak ui`krstmi` pbdhgsgpby) _bki D stu`dk` LdgOkgaktry® D egui` @r)Dlrmbda Nmrda—s ag`kh ge micdkit wgrh` tkcbighgoy tg lk emscdimtdio) Bds ikw mpprgmcb bkhpk` ak okt ditrg`uck` tg tbk keekcts ge Okgaktrdcmh sbmpks mi` kivdrgiakitmh `ksdoi) 2
Ikgaktry
hkt tbk egras spkmn <6=3
Pbds ds wbki D stmrtk` kxpkrdakits trydio t rydio tg prgvk pr gvk tbk pbysdcmh kxdstkick ge sulthk kikroy tdhh D wms mlhk tg prgvk dt mi` pulhdsb ay lggn ‘S[LPHK KIK\OT m pbysdcs ditkrmctdio egrck‑) Metkr tbds t bds agakit ag akit D stmrtk` stmr tk` tg ui`krstmi` tbk micdkit wgrh` erga m tgtmhhy t gtmhhy `deekrkit pkrspkctdvk) Pbds ds wbki D disdstk` tbmt tbkrk aust lk sgak bd``ki hmioumok di tbk micdkit wgrh` Smcrk` Okgaktry) Micdkit wgrh` cdvdhdzmtdgis cdvdhdzmtdgis amstkrk` Smcrk` Okgaktry mi` Iuakrghgoy) Egr tbk micdkit wgrh`( Okgaktry wms igt just m sgrt ge pbysdcmh scdkick lut scdkick dtskhe wms pmrt pmr t ge pbdhgsgpby) Pbmt—s wby wk cmi edi` pmttkris di tbkdr vmrdgus ndi`s ge mrts mi` scdkick) _bki wk mimhyzk micdkit mrts wk `kcg`k tbka ditg prgpgrtdgis( miohks( grdkitmtdgis( ktc… ykt wk mhwmys bmvk lkki ikohkctdio tbk akmidios ge tbk pmttkris tbkaskhvks) Kvkry hdtthk egra cmi lk crkmtk` erga m pmttkri mi` tbk pmttkri cmi mhwmys crkmtk dts prgpgrtdgis) Micdkit pkgphk usumhhy usk` tbk ogh`ki rmtdg ykt tbk ogh`ki rmtdg cmi—t tkhh us tbk akmidios lkbdi` egras) Imturk dtskhe usks tbk ogh`ki rmtdg( ykt `deekrkit egras bmvk `deekrkit euictdgis) Pbmt—s wby tbk ogh`ki rmtdg cmi—t tkhh us m hgt mlgut akmidios lut cmi sbgw bmragiy) Bgwkvkr pmttkris cmi crkmtk tbk ogh`ki rmtdg prgpgrtdgis tg mcbdkvk bmragiy mi` stdhh cmi bmvk m lkbmvdgr( m euictdgi( mi` m akmidio) Amylk sgak ksgtkrdc orgups ms tbk Erkkamsgiry nikw mlgut bgw tg cgivkrt akmidios ditg egras tg kicg`k tbkdr pbdhgsgpby) Pbk mhcbkadsts cgivkrtk` Mrcbktypks ditg syalghs) _bmt D `dscgvkrk` ds bgw akmidios ge tbk mrcbktypks cmi lk cgivkrtk` tg okgaktrdcmh pmttkris tbmt cmi egra m 4
Ikgaktry
hkt tbk egras spkmn <6=3
sdaphk syalgh tg sgpbdstdcmtk` `ktmdhk` prgpgrtdgis ge hdvdio tbdios) Ikgaktry ds bgw tg cgivkrt akmidios ditg egras bmvdio hdek prgpgrtdgis) Pbds ikw mpprgmcb ds lmsk` gi cgivkrtdio Iualkrs ditg Okgaktry wbdhk stdhh prkskrvdio tbk ogh`ki rmtdg) Dt cmi mhsg cgivkrt Okgaktry ditg iualkrs tg edi` dts mrcbktypk) Ikgaktry ds cgickrik` mlgut akmidios tbmt mrk amidekstk` tbrguob tbk pgwkr ge iualkrs nigwi ms Iuakrghgoy mi` tbk pgwkr ge Smcrk` Okgaktry) Migtbkr pmrt ge Ikgaktry ds tbmt dt cmi sbgw tbk ditkrmctdgi lktwkki iualkrs tg crkmtk akmidioeuh egras tbmt cmi rkmcb hdvdio tbdios— sgpbdstdcmtdgi mi` lkmuty) Pbds ds wby D imak` dt Ikgaktry( tbk ikw okgaktry( gr tbk ikg!okgaktry( tbk mrt ge cgivkrtdio iuakrghgoy akmidios ditg okgaktry mi` okgaktry ditg iualkrs) Pg mcbdkvk bmragiy( ditkrmctdio iualkrs aust igt lk di cgiehdcts) Sdaphk okgaktrdcmh sbmpks cmi sbgw us tbk akmidios ge iualkrs( wbdhk tbrguob m sdiohk uidt cdrchk smcrk` iualkrs cmi lk rkvkmhk` sbgwdio skqukicks ge bmragidc orgups ge iualkrs) D cmhhk` tbds Imragidcs wbdcb ds edi`dio bmragidc iualkrs tbrguob okgaktry) Di tbds lggn tbk cgickpt ge Ikgaktry mi` Imragidcs ds vkry lmsdcmhhy kxphmdik`) Ikgaktry mi` Imragidcs mrk igt just cgickrik` mlgut cgivkrtdio iualkrs ditg Okgaktry( sdick sdi ck dt—s igt just okgaktry gr m `ksdoidio dssuk) Dt ds crkmtdio euictdgimh( hdvdio( lkbmvdio( mi` akmidioeuh pmttkris tbmt trmisegra akmidios mi` mrcbktypks ditg m okgaktrdcmh egra amidekstmtdgi) Dt ds mi ui`krstmi`dio ge imturk mi` bgw tbk uidvkrsk msskalhks dtskhe) =6
Ikgaktry
hkt tbk egras spkmn <6=3
Bmvdio m sghd` lmcnorgui` mlgut Iuakrghgoy mi` Smcrk` Okgaktry ds m aust lkegrk rkm`dio tbds lggn egr m euhh cgickpt ui`krstmi`dio( sdick tbds ds igt mi dhhustrmtk` lggn> bgwkvkr dt kxphmdis gihy tbk cgickpt ge Ikgaktry mi` Imragidcs)
_mkh Bmzka Egu`m
==
Ikgaktry
hkt tbk egras spkmn <6=3
DIP\G@[CPDGI PG SMC\K@ OKGAKP\T OKGAKP\T
Di micdkit wgrh`( pbdhgsgpbkrs wkrk tbk amstkrs ge imturk) Pbky tmuobt tbk wgrh` Amtbkamtdcs( Mstrgigay( Ausdc( mi` Okgaktry) Egr tbka Okgaktry wms igt jut tbkgrkas lut mi ui`krstmi`dio ge tbk wgrh`—s wgrh`— s imturk mi` `yimadcs) Mrdtbaktdc mi` Okgaktry wkrk igt tbk scdkicks ge Gik phus Gik kqumhs Pwg) Okgaktry wms igt just tbk stu`y ge okgaktrdcmh sbmpk prgpkrtdks ykt dt wms mi ui`krstmi`dio ge pbdhgsgpby mi` wds`ga) Pbmt—s wby wk cmi edi` sgak Ikg!Vhmtgidsts kxphmdidio pbdhgsgpby mi` prgvdio tbk kxdstkick ge Pbk Gik grdodimh rkmhdty gr Og` tbrguob okgaktry mi` mrdtbaktdc) Smcrk` Okgaktry wms pmrt ge Mrcbdtkcturk mi` amiy sgrts ge mrts( sdick pbdhgsgpbkrs lkhdkvk` gur wgrh` ds ruhk` ly m skt ge bmragidgus rmtdgs) Pbky lkhdkvk` gur wgrh` ds m syapbgiy tbmt ds di tuik mi` di bmragiy mi` gur crkmtdgis mi` mctdgis sbguh` mhwmys stmy tuik`) M skt ge rmtdgs wkrk lkhdkvk` tg kxdst di kvkry hdvdio crkmturk) Pbk rggt ge Pwg( tbk rggt r ggt ge g e Pbrkk mi` tbk rggt ge Edvk wkrk ksskitdmh egr hdek tg kxdst) Tkt tbk agst emagus rmtdg ge mhh wms tbk Ogh`ki \mtdg usk` di cgaagi lktwkki Ak`dkvmh mi` \kimdssmick mrtdsts)
=3
Ikgaktry
hkt tbk egras spkmn <6=3
BK OGH@KI SVD\MH
Kvkry sgrt ge crkmtdgi pgurk` mi` ehgwk` erga m sdiohk edrst rkmhdty( Pbds ds wbmt ds nigwi ms tbk Kamimtdgi tbkgry) Kamimtdgidsa ds m cgsaghgodcmh tbkgry di micdkit pbdhgsgpby wbdcb wms m`gptk` ly m orgup ge pbdhgsgpbkrs hdnk Vhgtdius tbk egui`kr ge Ikg!Vhmtgidsa) Pbk Ogh`ki Spdrmh wbdcb cgaks erga tbk wkhh nigwi Edlgimccd Skqukick ds m pkrekct okgaktrdcmh rkprkskitmtdgi ge Kamimtdgidsa) Pbk Edlgimccd skqukick sbgws m crkmtdgi prgckss wbdcb gccurs stmrtdio erga tbk Gik mi` ki`dio
cgrikrs( tbds ds bgw m cgapmss cmi `rmw mi mrc wbdcb prgjkcts gik sd`k ge tbk squmrk crkmtdio tbk ogh`ki rmtdg ms sbgwi di edourk"<$) Edo) <: Cgistructdio Ogh`ki \mtdg
Mrtdsts di tbk t bk rkimdssmick usk` tbk rmtdg 3'< wbdcb ds =);) Pbky cgistructk` dt di mi kmsdkr wmy) M squmrk ds sphdt ditg twg kqumh rkctmiohks) Gik ge dts bmhvks ds m``k` ms m tbdr` pmrt) Pbds ds bgw m rkctmiohk wbdcb ds `dvd`k` ditg tbrkk pmrts ds crkmtk`( Pbmt—s wby `dvd`dio ly tbrkk ds cgisd`krk` tg lk vkry smcrk`) Gtbkr rmtdgs mrk vkry smcrk` ms akitdgik` lkegrk hdnk tbk rggt ge twg mi` tbrkk wbdcb ds mhsg nigwi tg lk m ogh`ki rmtdg mi` tbk rggt ge edvk) Pbk iualkrs twg( tbrkk tbrk k mi` edvk mrk prdak iualkrs) i ualkrs) Pbgsk iualkrs crkmtk skqukicks ge igi rkpkmtdio diedidtk `kcdamhs) Egr distmick tbk squmrk rggt ge twg crkmtks =)0=0<=3;5<3?)) M squmrk bmvdio m sd`k hkiotb ge = uidts wguh` bmvk dts `dmogimh tbk rggt ge twg) M pkrekct squmrk wdtb sucb m `dmogimh nkkps ogdio tg diedidty wdtbgut rkmcbdio tbk cgrikr ge tbk squmrk( Pbmt—s lkcmusk tbk hdik nkkps m``dio m `deekrkitdmh `kcrkmsdio `dmogimh hkiotb tdhh diedidty) Pbds \kcmhhs— Zkig—s Vmrm`gxks mrouk` ly l y Zkig ge g e Khkm"046– Khkm"046 – 036 036 LC$) Di m Zkig pmrm`gx mi mrrgw cmi ikvkr rkmcb dts tmrokt lkcmusk dt bms tg cut bmhe `dstmick mi` qumrtkr ge g e `dstmick di m skqukick wbdcb wguh` wguh` nkkp `dvd`dio ly twg tdhh rkmcbdio mi diedidty ge pgdits) Pbds ds m aktmpbysdcmh prglhka wbdcb Mrdstgthk"320 LC – LC – 3<< 3<< LC$ mhsg `dscussk` di gik ge bds lggns pmrmpbrmsdio =;
Ikgaktry
hkt tbk egras spkmn <6=3
Zkig smydio: ‘Di m rmck( tbk qudcnkst ruiikr cmi ikvkr gvkrtmnk tbk shgwkst( sdick tbk pursukr aust edrst rkmcb tbk pgdit wbkick tbk pursuk` stmrtk`( sg tbmt tbk shgwkr aust mhwmys bgh` m hkm`‑
BK UKSDCM VDSCDS
Micdkit wgrh` nikw bgw tg cgistruct sdadhmr ogh`ki rmtdgs usdio kmsy aktbg`s sucb ms tbk Uksdcm Vdscds wbdcb crkmtk` agrk cgaphdcmtk` okgaktrdcmh egras mi` pmttkris sucb ms tbk ‘Ehgwkr ge Hdek‑ edo"3$) Edo) 3: Pbk Ehgwkr ge Hdek
Edo) 4: Pbrkk Okgaktrdcmh Skqukicks Sbgwdio Pbk Vrgckss Ge Crkmtdgi
Pg crkmtk m sdiohk uidt ge crkmtdgi( twg cdrchks ditkrskct crkmtdio m Uksdcm Vdscds) Pbk Uksdcm Vdscds cmi lk cmhhk` m skk` hdnk tbk skk`s di tbk nigwi ehgwkr ge hdek di smcrk`
Edo) =6: Uksdcm Vdscds
okgaktry) M sdiohk skk` cmi rkprkskit iualkr gik ms m uidt egr cguitdio mi` igt gik PBK GIK gr gik tbmt rkprkskits tbk sdiouhmrdty sdiouhmrdty Edo"=6$) Pbk skk` uidt cmi lk cgivkrtk` ditg twg trdmiohks rkprkskitk` r kprkskitk` di < mi` 3 ms dt ds egrak` erga twg trdmiohks edo"==$) <0
Ikgaktry
hkt tbk egras spkmn <6=3
Edo) ==: Pbk skk` uidt ms `rmwi erga twg trdmiohks `kpdctdio <(3 ms tbk cguitdio uidt =
Pg crkmtk tbk tb k egra ge m sdiohk iualkr tbk iualkr ge skk`s bms tg lk crkmtk` tbrguob tbk ditkrskctdgis ge cdrchks mi` tbk `dmogimhs egradio tbk stmi`mr` okgaktrdcmh sbmpk bmvk tg lk tbk jgdidio pgdit ge tbk skk`s edo)0) Pg crkmtk m sghd` tbk iualkr ds auhtdphdk` ly < lkcmusk ge tbk `dmogimhs mi` gutkr skk`s) Edo"=<$
@gos( Pbds gik wms vkry euiiy lkcmusk D wms trydio tg crkmtk m pgwkreuh amidekstmtdgi ge tbk iualkr =4 wbki tbds `go mrcbktypk mppkmrk` erga 3(;(;(5 edo"$) Mccgr`dio tg iuakrghgoy =4 ds vkry pgwkreuh ms dt cgaks erga tbk auhtdphdcmtdgi ge 4 ly twg tbki m``dio gik tg dts spdrdt tg og erga =2 tg =4 wbdcb ds vkry spdrdtumh
Edo)
Erga 3(;(;(5
ms `dscussk` kmrhdkr) =4 ds pgwkreuh ykt hgvdio mi` di bmragiy) =4 ds kvki cgisd`krk` tg lk tbk oumr` ge spdrdtumh omtks) Dsi—t tbds tbk s pdrdt ge `gos7 Pbk hgvdio( tbk pgwkreuh( tbk oumr`dio( mi` tbk agst di bmragiy wbki di hgvk)
;<
Ikgaktry
hkt tbk egras spkmn <6=3
Pbk Koyptdmi Spbdix di tbk Odzm Vhmtkmu edo"<2$( Pbds wms gik ge ay `dscgvkrdks wbki D wms skmrcbdio egr tbk agst stmlhk egras ge okgaktry mi` iualkrs) =5 wbdcb cgaks erga 0x0 gr
Edo) <2: Pbk Spbdix Crkmtk` Erga 0(0
pgwkr `uk tg tbk lmhmick di =5( lgh`ikss mi` pgwkr di 2( stmldhdty mi` wdhh di 0( mi` tbk moorkssdvkikss di iualkr <) Pbds ds wby tbk prgpgrtdgis ge tbds emck mrk vkry pgwkreuh mi` bmvk m bd``ki akssmok tbmt wk mhh ekkh wbki wk skk dt)
Pbk cbdcnki wms tbk euiidkst wbki D wms trydio sgak iualkrs di bmragiy sucb ms 0(2(2 mi` m cbdcnki mppkmrk` edo"<4$) Ge cgursk ms D akitdgik` lkegrk sucb cgaldimtdgis cmi lk l k usk` tg crkmtk gtbkr sbmpks mi` egras) Pbds just sbgws
Edo) <4: Pbk Cbdcnki crkmtk`
bgw gur imturk ds ruhk` ly m skt ge rmtdgs( miohks
Gik ge ay kvdh cbmrmctkrs tbmt D crkmtk` erga m orgup ge iualkrs 0(5(0(4 edo"36$) D rkakalkr ekkhdio mermd` wbki D skki dt lkcmusk D usk` tg `rkma ge dt) D ekht lkttkr sgakbgw metkr `rmwdio dt amylk tbds wms m Cmrh Juio—s di`dvd`umtdgi prgckss gr sgak sgrt ge mrt tbkrmpy wbki D rkvkmhk` m bd``ki
Edo) 36: M cbmrmctkr crkmtk`
mrcbktypk erga ay psycbk mi` tggn cgitrgh gvkr dt)