Akademikmatematik.com

Akademikmatematik.com is hosted in Turkey . Akademikmatematik.com uses HTTPS protocol. Number of used technologies: 7. First technologies: CSS, Html, Html5, Number of used javascripts: 7. First javascripts: Jquery.js, Jquery-migrate.min.js, Navigation.js, Number of used analytics tools: 1. First analytics tools: Google Analytics, Number of used plugins, modules: 2. Its server type is: LiteSpeed. Its CMS is: Wordpress.

Technologies in use by Akademikmatematik.com

Technology

Number of occurences: 7

CSS
Html
Html5
Javascript
jQuery
Php
Pingback

Javascripts

Number of occurences: 7

jquery.js
jquery-migrate.min.js
navigation.js
adsbygoogle.js
show_ads.js
MathJax.js

Content Management System

Number of occurences: 1

Wordpress

Analytics

Number of occurences: 1

Google Analytics

Advertise

Number of occurences: 1

Google Adsense

Server Type

LiteSpeed

Powered by

PHP/5.3.29

Used plugins, modules

Number of plugins and modules: 2

contextual related posts
wp pagenavi

Google Analytics ID

UA-10789626-1

Conversion rate optimization
Clickable call number	Not founded!
Conversion form (contact form, subcriber)	Founded!
Clickable email	Not founded!
CTA (call to action) button	Not founded!
List	Founded!
Image	Not founded!
Enhancement	Not founded!
Responsive website	Founded!
Facebook sharing	Not founded!
Google+ sharing	Not founded!
Twitter sharing	Not founded!
Linkedin sharing	Not founded!
Blog on the webiste	Not founded!

HTTPS (SSL) - Akademikmatematik.com

SSL certificate

name: /OU=GT89543127/OU=See www.rapidssl.com/resources/cps (c)15/OU=Domain Control Validated - RapidSSL(R)/CN=*.alastyr.com
subject:
- OU:
  - 0: GT89543127
  - 1: See www.rapidssl.com/resources/cps (c)15
  - 2: Domain Control Validated - RapidSSL(R)
- CN: *.alastyr.com
hash: 5a48e0ed
issuer:
- C: US
- O: GeoTrust Inc.
- CN: RapidSSL SHA256 CA - G3
version: 2
serialNumber: 480722
validFrom: 151001095026Z
validTo: 181101135834Z
validFrom_time_t: 1443693026
validTo_time_t: 1541080714
extensions:
- authorityKeyIdentifier: keyid:C3:9C:F3:FC:D3:46:08:34:BB:CE:46:7F:A0:7C:5B:F3:E2:08:CB:59
- authorityInfoAccess: OCSP - URI:http://gv.symcd.com CA Issuers - URI:http://gv.symcb.com/gv.crt
- keyUsage: Digital Signature, Key Encipherment
- extendedKeyUsage: TLS Web Server Authentication, TLS Web Client Authentication
- subjectAltName: DNS:*.alastyr.com, DNS:alastyr.com
- crlDistributionPoints: Full Name: URI:http://gv.symcb.com/gv.crl
- basicConstraints: CA:FALSE
- certificatePolicies: Policy: 2.23.140.1.2.1 CPS: https://www.rapidssl.com/legal

Meta - Akademikmatematik.com

Number of occurences: 5

Name:
Content:
Name: viewport
Content: width=device-width, initial-scale=1
Name: description
Content: Reel sayÄ±lar kÃ¼mesinin aksiyomatik yapÄ±sÄ±
Name: keywords
Content: reel sayÄ±larÄ±n aksiyomatik yapÄ±sÄ±,reel sayÄ±larÄ±n inÅŸasÄ±,gerÃ§el sayÄ±lar,toplama,toplama aksiyomlarÄ±,sÄ±fÄ±r,etkisiz eleman,toplamaya gÃ¶re ters eleman,deÄŸiÅŸme Ã¶zelliÄŸi,toplamanÄ±n deÄŸiÅŸme Ã¶zelliÄŸi,sÄ±fÄ±rÄ±n tekliÄŸi,sÄ±fÄ±r elemanÄ±nÄ±n tekliÄŸi,Ã§arpma,Ã§arpma aksiyonlarÄ±,Ã§arpma iÅŸlemi,toplama iÅŸlemi,Ã§arpmanÄ±n deÄŸiÅŸme Ã¶zelliÄŸi,Ã§arpmaya gÃ¶re birim eleman,birim elemanÄ±n tekliÄŸi,ters elemanÄ±n tekliÄŸi,asosyatiflik,daÄŸÄ±lma Ã¶zelliÄŸi,toplamanÄ±n Ã§arpma Ã¼zerine daÄŸÄ±lma Ã¶zelliÄŸi,toplama iÅŸleminin Ã§arpma iÅŸlemi Ã¼zerine daÄŸÄ±lma Ã¶zelliÄŸi,sÄ±ralama aksiyomlarÄ±,reel sayÄ±larÄ±n sÄ±ralanmasÄ±,reel sayÄ±larda sÄ±ralama,tamlÄ±k aksiyomu,reel sayÄ±larÄ±n tamlÄ±ÄŸÄ±,reel sayÄ±lar tamdÄ±r,artÄ± ile artÄ±nÄ±n Ã§arpÄ±mÄ± artÄ±,artÄ± ile eksinin Ã§arpÄ±mÄ± eksi,eksi ile eksinin Ã§arpÄ±mÄ± artÄ±,negatif,pozitif,negatif sayÄ±lar,pozitif sayÄ±lar,negatif reel sayÄ±lar,pozitif reel sayÄ±lar,Ã¼st sÄ±nÄ±r,alt ve Ã¼st sÄ±nÄ±rlar,kÃ¼melerde Ã¼st sÄ±nÄ±r,Ã¼st sÄ±nÄ±rlarÄ±n en kÃ¼Ã§Ã¼ÄŸÃ¼,bir kÃ¼menin Ã¼st sÄ±nÄ±rÄ±,Ã¼st sÄ±nÄ±rlar,kÃ¼melerde alt sÄ±nÄ±r,alt sÄ±nÄ±r,alt sÄ±nÄ±rlar,alt sÄ±nÄ±rlarÄ±n en bÃ¼yÃ¼ÄŸÃ¼,bir kÃ¼menin alt sÄ±nÄ±rÄ±,sÄ±nÄ±rlÄ± kÃ¼me,alttan sÄ±nÄ±rlÄ±,Ã¼stten sÄ±nÄ±rlÄ±,alttan sÄ±nÄ±rlÄ± kÃ¼me,sÄ±nÄ±rlÄ± alt kÃ¼me,reel sayÄ±larÄ±n sÄ±nÄ±rlÄ± alt kÃ¼meleri,maksimum,maksimum eleman,bir kÃ¼menin maksimum elemanÄ±,maksimum ve minimum,maksimum ve minimum elemanlar,bir kÃ¼menin minimum elemanÄ±,Ã¼st sÄ±nÄ±rlar kÃ¼mesi,alt sÄ±nÄ±rlar kÃ¼mesi,supremum kriterleri,bir kÃ¼menin supremumu ve infimumu,kÃ¼meler supremum infimum,supremum,supremum ispatÄ±,supremum ve infimum kriterleri,supremumun varlÄ±ÄŸÄ±,supremum ve infimumun varlÄ±ÄŸÄ±,reel sayÄ±larda supremum ve infimumun varlÄ±ÄŸÄ±,reel sayÄ±lar kÃ¼mesinde supremum ve infimumun varlÄ±ÄŸÄ±,reel sayÄ±larda supremum,reel sayÄ±larda supremum ve infimum,supremum infimum,infimum,infimum ispatÄ±,infimum kriterleri,infimumun varlÄ±ÄŸÄ±,reel sayÄ±larda infimum,aralÄ±k,aralÄ±klar,reel sayÄ±larda aralÄ±klar,aÃ§Ä±k aralÄ±k,aÃ§Ä±k aralÄ±klar,kapalÄ± aralÄ±k,kapalÄ± aralÄ±klar,yarÄ± aÃ§Ä±k aralÄ±k,yarÄ± aÃ§Ä±k aralÄ±klar,soldan aÃ§Ä±k aralÄ±k,soldan aÃ§Ä±k aralÄ±klar,saÄŸdan aÃ§Ä±k aralÄ±k,saÄŸdan aÃ§Ä±k aralÄ±klar,sÄ±nÄ±rlÄ± aralÄ±k,sÄ±nÄ±rlÄ± aralÄ±klar,sÄ±nÄ±rsÄ±z aralÄ±k,sÄ±nÄ±rsÄ±z aralÄ±klar,aralÄ±ÄŸÄ±n uzunluÄŸu,aralÄ±ÄŸÄ±n boyu,bir aralÄ±ÄŸÄ±n uzunluÄŸu,bir aralÄ±ÄŸÄ±n boyu,iki reel sayÄ± arasÄ±ndaki uzaklÄ±k,sonsuz,artÄ± sonsuz,eksi sonsuz,reel sayÄ±larÄ±n geniÅŸletilmesi,geniÅŸletilmiÅŸ reel sayÄ±lar,geniÅŸletilmiÅŸ reel sayÄ±lar kÃ¼mesi,genelleÅŸtirilmiÅŸ reel sayÄ±lar,genelleÅŸtirilmiÅŸ reel sayÄ±lar kÃ¼mesi,genelleÅŸtirilmiÅŸ reel sayÄ±lar sistemi,geniÅŸletilmiÅŸ reel sayÄ±lar sistemi,geniÅŸletilmiÅŸ reel sayÄ±larÄ± kÃ¼mesinin Ã¶zellikleri,mutlak deÄŸer,bir reel sayÄ±nÄ±n mutlak deÄŸeri,mutlak deÄŸer fonksiyonu,mutlak deÄŸerin Ã¶zellikleri,mutlak deÄŸer fonksiyonunun Ã¶zellikleri,Ã¼Ã§gen eÅŸitsizliÄŸi,ters Ã¼Ã§gen eÅŸitsizliÄŸi,Ã¼Ã§gen eÅŸitsizliÄŸinin ispatÄ±,ters Ã¼Ã§gen eÅŸitsizliÄŸinin ispatÄ±,analiz,reel analiz,reel sayÄ±,asal,asal sayÄ±,asal sayÄ±lar,asal sayÄ±larÄ±n sonsuzluÄŸu,asal sayÄ±larÄ±n sonsuzluÄŸunun ispatÄ±,asal saylarÄ±n sonsuz olduÄŸunun ispatÄ±,Ã§eliÅŸki,Ã§eliÅŸki ile ispat,Ã–klid,euclid,euclides,euler,eulerin ispatÄ±,Ã¶klidin ispatÄ±,euclidin ispatÄ±,elements,euclidin elements kitabÄ±,e,e sayÄ±sÄ±,e sabiti,euler sabiti,euler sayÄ±sÄ±,irrasyonel,irrasyonel sayÄ±,irrasyonel sayÄ±lar,fourier,joseph fourier,olmayana ergi,olmayana ergi yÃ¶ntemi,olmayana ergi metodu,lineer,lineer cebir,lineer cebir vizeleri,lineer kombinasyonlar,vektÃ¶r,vektÃ¶r uzaylarÄ±,lineer baÄŸÄ±msÄ±z,lineer baÄŸÄ±mlÄ±,lineer baÄŸÄ±mlÄ±lÄ±k,lineer baÄŸÄ±msÄ±zlÄ±k,Ã¼niversite matematiÄŸi,taban,tabanlar,uzayÄ±n tabanÄ±,boyut,uzayÄ±n boyutu,vektÃ¶r uzayÄ±nÄ±n boyutu,r q Ã¼zerinde sonlu boyutlu deÄŸildir,boyut kavramÄ±,polinom eÅŸitliÄŸi,polinom,polinomlarÄ±n eÅŸitliÄŸi,hilbert,hilbert uzayÄ±,banach,banach uzayÄ±,reel lineer uzay,kompleks lineer uzay,toplamsal fonksiyon,lineer dÃ¶nÃ¼ÅŸÃ¼m,paralelkenar,paralelkenar Ã¶zelliÄŸi,paralelkenar eÅŸitliÄŸi,Ã¶zdeÅŸliÄŸi,polarizasyon,polarizasyon eÅŸitliÄŸi,gerek ve yeter,gerek ve yeter koÅŸul,iÃ§ Ã§arpÄ±m,norm,operatÃ¶r,operatÃ¶rÃ¼n normu,lineer operatÃ¶r,sÄ±nÄ±rlÄ± operatÃ¶r,sÄ±nÄ±rlÄ±,sÄ±nÄ±rlÄ± lineer operatÃ¶r,fonksiyonel,fonksiyonel analiz,aksi Ã¶rnek,sÃ¼rekli fonksiyonlar uzayÄ±,tÃ¼revi sÃ¼rekli fonksiyonlar uzayÄ±,tÃ¼rev operatÃ¶rÃ¼,fonksiyonel analiz problemleri,hadamard,cauchy-hadamard formÃ¼lÃ¼,ispatlar,matematik,cauchy-hadamard,hadamard biyografi,hadamard formÃ¼lÃ¼,jacques salomon hadamard,l\'hospital guillaume de (1661-1704) biyografisi,biyografi,guillaume de,l hospital,Ã¼nlÃ¼ matematikÃ§iler
Name: generator
Content: WordPress 4.3.3

Server / Hosting

IP: 5.2.87.201
Latitude: 41.02
Longitude: 28.99
Country: Turkey

Rname

ns2.alastyr.com
ns1.alastyr.com
ns3.alastyr.com
ns4.alastyr.com
akademikmatematik.com

Target

serverz.alastyr.com

HTTP Header Response

HTTP/1.1 301 Moved Permanently X-Powered-By: PHP/5.3.29 X-Pingback: http://www.akademikmatematik.com/xmlrpc.php Content-Type: text/html; charset=UTF-8 Location: http://www.akademikmatematik.com/ Date: Wed, 13 Apr 2016 13:53:51 GMT Accept-Ranges: bytes Server: LiteSpeed Connection: close HTTP/1.1 200 OK X-Powered-By: PHP/5.3.29 X-Pingback: http://www.akademikmatematik.com/xmlrpc.php Content-Type: text/html; charset=UTF-8 Date: Wed, 13 Apr 2016 13:53:51 GMT Accept-Ranges: bytes Server: LiteSpeed Connection: close