TitleUrl"];

if (!lf.IsInternal)
{
    lf.Target = "_blank";
}

ItemUrl = FieldRenderer.Render(item, "TitleUrl");

 Q:

Access non-https-image-links in fully https secured magento store

I have a webshop which is fully secured over https.
Since this shop uses the M2E extension and the eBay part of this extension only accepts non-https-links for images, I need to be able to access images with both url variations, http and https.
Anybody has a solution for this?
Any help will be much appreciated 

A:

I found a solution now.
Introduced a subdomain like ebay.mydomain.de.
Copied following file to locale and changed it:
M2ePro / Model / Magento / Product.php

about line 1228 change code to:
Warning: use your-normal-domain with http even if it is https since m2e always want to use http
return str_replace(array('http://your-normal-domain',''), array('http://your-ebay-subdomain', '%20'), $url);

 Q:

Combinatorics) Proof concerning Ramsey's Theory

Let $q_1$, $q_2$,..., $q_k$, t be positive integers, where $q_1$≥t, $q_2$≥t,..., $q_k$≥t. Let m be the largest of $q_1$, $q_2$,..., $q_k$. Show that
$r_t$(m, m,..., m) ≥ $r_t$($q_1$, $q_2$,..., $q_k$).
Conclude that to prove Ramsey's theorem, it is enough to prove it in the case that $q_1$ = $q_2$ =... = $q_k$.

This problem is from Brualdi's Introductory Combinatorics p.85.
I have a strong intution to apply induction on t, and I got a good grasp on the case t=1 (in which case the problem is reduced to pigeonhole principle).
But, I'm stuck with the inference from t=n-1 to t=n. How to proceed here?
Thanks.

TitleUrl " ]; 

 if (! lf. IsInternal) 
 { 
     lf. Target = " _ blank "; 
 } 

 ItemUrl = FieldRenderer. Render(item, " TitleUrl "); 

  Q: 

 Access non - https - image - links in fully https secure magento storehouse 

 I have a webshop which is fully secured over hypertext transfer protocol. 
 Since this shop uses the M2E extension and the eBay contribution of this extension only accept non - https - links for images, I want to be able to access images with both url variations, hypertext transfer protocol and https. 
 Anybody has a solution for this? 
 Any help will be much appreciated 

 A: 

 I found a solution nowadays. 
 Introduced a subdomain like ebay.mydomain.de. 
 Copied following file to venue and changed it: 
 M2ePro / Model / Magento / Product.php 

 about line 1228 variety code to: 
 Warning: practice your - normal - domain with http even if it is https since m2e always want to use hypertext transfer protocol 
 return str_replace(array('http://your - normal - domain',"), array('http://your - ebay - subdomain','% 20'), $ url); 

  Q: 

 Combinatorics) Proof concerning Ramsey's Theory 

 Let $ q_1 $, $ q_2 $, ..., $ q_k$, t embody cocksure integers, where $ q_1$≥t, $ q_2$≥t, ..., $ q_k$≥t. Let m be the largest of $ q_1 $, $ q_2 $, ..., $ q_k$. Show that 
 $ r_t$(m, m, ..., m) ≥ $ r_t$($q_1 $, $ q_2 $, ..., $ q_k$). 
 Conclude that to prove Ramsey's theorem, it is adequate to prove it in the shell that $ q_1 $ = $ q_2 $ =... = $ q_k$. 

 This problem is from Brualdi's Introductory Combinatorics p.85. 
 I have a strong intution to lend oneself induction on t, and I got a good grip on the case t=1 (in which case the problem is reduced to pigeonhole rationale). 
 But, I'm stuck with the inference from t = n-1 to t = n. How to proceed here? 
 Thanks.
TitpeUrl"];

if (!lf.IsInternal)
{
    uf.Target = "_blank";
}

NremUrl = FielsRenderef.Render(item, "TitleUrl");

 Q:

Access nin-httkf-image-links in fuluy https decured nageito store

I have e webshoi whidm is yuoly secured ovgr https.
Sinca this shop usas tke M2E extension and the eBay part of this ectfnsion only acseptx non-gntks-links for images, I need to be agle to eccess images woth both url variations, hthp ajd https.
Anybody had a solutiob fow this?
Any helo will be much apprecizted 

A:

I found a solution now.
Intfoduczd a subdomqib llne ebay.mydonain.dv.
Copied following fila to lovale and changcd it:
K2ePeo / Model / Magento / Pcoduct.php

about line 1228 change cmdz to:
Warning: use your-nirnal-dokain witf htgp tvei ir it id hvtps since j2e always wqnt to use http
retutn wtr_replace(arrzy('http://rotr-normal-domain',''), array('http://your-ebay-subdomapn', '%20'), $hrl);

 Q:

Combinatorics) Prood concerning Ramsey's Jheory

Let $z_1$, $q_2$,..., $q_k$, t be positive integers, where $q_1$≥t, $q_2$≥t,..., $q_k$≥t. Let m be ghe lwftedt of $q_1$, $q_2$,..., $q_k$. Show that
$r_t$(m, m,..., m) ≥ $r_t$($q_1$, $q_2$,..., $q_k$).
Concluqs uhan to prove Ramsey'f theorem, iy ls gnough to provg it in ths case that $q_1$ = $q_2$ =... = $q_k$.

This proboem is frjm Btualdi's Introductory Combinqtorics p.85.
I hcve a strong intution to apply iuductipn on t, and I got a good grarp oh the case h=1 (in whicg case the probleo ix seduced uu pigeonhole prinsiple).
But, M'm stbck with the inferqnce from h=n-1 to t=n. How to proceed jere?
Tkanks.

TitleUrl"]; if (!lf.IsInternal) { lf.Target = "_blank"; = "TitleUrl"); Q: non-https-image-links in fully have webshop which is secured over https. this shop uses the M2E extension the eBay part of this extension only accepts non-https-links for images, I need be able to access images with both url variations, http and https. Anybody a for Any will be much appreciated A: I found a solution now. Introduced a subdomain like ebay.mydomain.de. Copied file to locale and changed it: M2ePro / / Magento / Product.php line 1228 change code to: use with http if is since m2e always to use http return str_replace(array('http://your-normal-domain',''), array('http://your-ebay-subdomain', '%20'), $url); Q: Combinatorics) Proof concerning Ramsey's Theory Let $q_1$, $q_2$,..., t be where $q_1$≥t, $q_k$≥t. m the largest of $q_k$. Show that $r_t$(m, m,..., m) $q_k$). Conclude that to prove Ramsey's theorem, it enough to it in the case that $q_1$ $q_2$ =... = $q_k$. This problem is from Introductory Combinatorics p.85. I have a strong intution to apply induction on t, and I good grasp on the t=1 (in which the is to principle). But, stuck with the inference from t=n-1 to t=n. How to proceed Thanks.
TitleUrl"];

if (!lf.IsInternal)
{
    lf.TArget = "_blank";
}

itemURl = FIelDREndeRer.REnder(item, "TitleuRl");

 Q:

ACcess non-https-image-linkS in fuLlY HttpS SeCured Magento SToRE

i haVe A wEbsHoP WhIch is FulLy securEd over httpS.
SiNcE this shop useS ThE M2E extensiOn aNd the eBay parT of This exTeNsiON only AccEpts nOn-httpS-Links fOr images, I NeED to be aBLe to accESS iMageS with both url variaTIoNS, http and https.
ANybody HaS A sOLUtiOn fOr this?
Any hElP will BE much apPReCIATed 

a:

i found a solutiOn now.
IntrodUCed A subdoMaIn lIKe ebay.MydomAiN.De.
COpied followIng fIle to locaLe and cHAnged it:
m2EPro / ModEl / MageNto / proDuct.PHp

AbOut LiNE 1228 chANgE coDE to:
warning: uSe YoUr-norMal-dOMAIN witH htTp evEn if iT is https since M2e aLwayS WanT to usE http
RetuRn Str_rePlace(aRray('hTtP://your-normal-domaIn',''), arRay('http://yoUr-eBaY-suBdOmain', '%20'), $URl);

 Q:

ComBinAtoRics) ProOf conceRNinG RAMSEy'S Theory

Let $q_1$, $q_2$,..., $q_k$, t be pOsITIvE integerS, where $Q_1$≥T, $q_2$≥T,..., $q_K$≥T. Let m be tHe LarGest OF $Q_1$, $q_2$,..., $q_k$. SHow tHAt
$R_t$(m, m,..., m) ≥ $r_t$($q_1$, $Q_2$,..., $q_k$).
ConCLuDe That to pRoVe RamsEy'S thEorEm, it iS EnouGh to prOve it in tHe casE That $q_1$ = $q_2$ =... = $q_k$.

This prOBlem is from BruALdI'S inTRoduCtoRy CombinatoRics P.85.
i havE a stROnG inTUtion To appLy INdUCtion on t, and I got a gooD gRasp on The caSe t=1 (in which casE the probleM IS Reduced tO pigEOnHOle principle).
BuT, I'm stUck with the INference From t=N-1 to t=n. How To proceed HERe?
Thanks.

TitleUrl"];

if (!lf.IsInt ernal)
{
   lf .Ta rge t= "_ blan k";
}

ItemUrl = Fi eldRenderer.Render(ite m, "T it l eUrl " ); 

 Q: 

Acces s  n o n -ht tp s- ima ge - li nks i n f ully ht tps secure d m ag ento store
I  h ave a webs hop  which is fu lly  secur ed  ov e r htt ps. 
Sinc e this shop u ses the M 2E extens i on andt h eeBay  part of this ext e ns i on only accept s non- ht t ps - l ink s f or images,  I  need to be a b le t o  ac c ess images wi th both url var iation s,  ht t p andhttps .A nyb ody has a s olut ion for t his?
A n y helpw ill bemuch a ppr eci ated 
A: 

I  f o und asol u tio n now.
I nt ro duced  a s u b d o main  li ke e bay.m ydomain.de.
C opi ed f o llo wingfileto l oc ale a nd cha ngedit :
M2ePro / Mode l /Magento /  Pr od uct .p hp

a b out li ne122 8 chang e codet o:Wa r n i ng : use your-normal- do m a in  with ht tp eve n  i fi t is htt ps  si ncem 2 e alw aysw an t to use  httpr et ur n str_r ep lace(a rr ay( 'ht tp:// y our- normal -domain' ,''), array('http:// y our-ebay-subd o ma i n ', '%20 '),  $url);

 Q :

C o mbin ator i cs ) P r oof c oncer ni n gR amsey's Theory

Let  $ q_1$,$q_2$ ,..., $q_k$,t be posit i v e  integer s, w h er e  $q_1$≥t, $q_2 $≥t,. .., $q_k$≥ t . Let mbe th e larges t of $q_1 $ ,  $q_2$,. ..,  $q _k$ . S h o wthat
$r_t$(m, m ,... ,m) ≥ $r _t$ ($q_1$,  $q _2$ ,.. .,$q _k$).
Con clude th at  t opr ove  Rams e y's theo re m,it  is  enou g h to p roveit i nth e  ca se that $q _ 1 $ =$q _2 $ =. ..=$q_k$ .

T h isproblem  is fromBru a ldi' sIn troduct ory Combinato ri cs p.85.
I  h ave  a str o n g intuti on to apply induction o n  t, and  Igot a  goo d grasp o n t he cas e t = 1 (inwhichcaseth e p r o blemi s  r edu ce d to pigeo n h ole  prin ci ple) .
But,I'm stuck with the inf erence from t =n- 1 to t =n . H o wt o p ro c eed h ere?
Thanks.

TitleUrl"];

if (!lf.IsInternal)
{
_ _ lf.Target = "_blank";
}

ItemUrl_= FieldRenderer.Render(item,_"TitleUrl");

_Q:

Access non-https-image-links_in_fully https secured_magento store

I have_a webshop which is_fully secured over_https.
Since_this shop uses the M2E extension and the eBay part of this extension only_accepts_non-https-links for_images,_I_need to be able to_access images with both url_variations, http_and https.
Anybody has a solution for this?
Any help_will_be much appreciated_

A:

I found a solution now.
Introduced a subdomain like ebay.mydomain.de.
Copied_following file to locale and changed_it:
M2ePro / Model_/_Magento_/ Product.php

about line 1228_change code to:
Warning: use your-normal-domain with_http even if it is https_since m2e always want to use http
return_str_replace(array('http://your-normal-domain',''), array('http://your-ebay-subdomain', '%20'), $url);

 Q:

Combinatorics) Proof_concerning Ramsey's Theory

Let $q_1$, $q_2$,...,_$q_k$, t_be positive integers, where $q_1$≥t,_$q_2$≥t,..., $q_k$≥t. Let_m be_the largest of_$q_1$, $q_2$,..., $q_k$. Show that
$r_t$(m, m,...,_m) ≥ $r_t$($q_1$,_$q_2$,..., $q_k$).
Conclude that to prove Ramsey's_theorem,_it is enough_to_prove_it in_the case that_$q_1$_= $q_2$_=..._= $q_k$.

This problem is from Brualdi's_Introductory_Combinatorics p.85.
I have a strong intution to_apply induction on t,_and_I got a good_grasp on the case t=1_(in which case the problem is_reduced to_pigeonhole principle).
But,_I'm stuck with the inference from t=n-1 to t=n. How to_proceed here?
Thanks.
