bermatematika.net

Bermatematika Blog Matematika ala Hendra Gunawan

Bermatematika.net adalah sebuah blog matematika yang dikelola oleh Prof. Hendra Gunawan, Guru Besar Matematika ITB, sejak April 2016, untuk pecinta matematika.
traffic

OVERVIEW

The domain bermatematika.net presently has a traffic ranking of zero (the smaller the more users). We have parsed twenty pages within the web site bermatematika.net and found thirty-four websites referring to bermatematika.net. We were able to find one public networking sites linked to this website.
Pages Parsed
20
Links to this site
34
Social Links
1

BERMATEMATIKA.NET TRAFFIC

The domain bermatematika.net is seeing diverging amounts of traffic in the past the year.
Traffic for bermatematika.net

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LINKS TO WEBSITE

FMIPA Personal Blogs ITB

Faculty of Mathematics and Natural Sciences. Posted in Uncategorized No Comments. Posted in Uncategorized No Comments. id, was designed for personal blogs of the academic staff of the Faculty of Mathematics and Natural Sciences, Institut Teknologi Bandung. Feel free to explore the personal blogs of the academic staff of the.

aseptia Memento Mori Ingat, Kau Pasti Mati

Tentang Revolusi Yang Kebanyakan Sampah. Tentang Revolusi Yang Kebanyakan Sampah.

WHAT DOES BERMATEMATIKA.NET LOOK LIKE?

Desktop Screenshot of bermatematika.net Mobile Screenshot of bermatematika.net Tablet Screenshot of bermatematika.net

BERMATEMATIKA.NET SERVER

We revealed that a lone page on bermatematika.net took four hundred and sixty milliseconds to stream. We detected a SSL certificate, so in conclusion our web crawlers consider bermatematika.net secure.
Load time
0.46 sec
SSL
SECURE
IP
192.0.78.25

WEBSITE ICON

SERVER SOFTWARE

We observed that bermatematika.net is operating the nginx operating system.

SITE TITLE

Bermatematika Blog Matematika ala Hendra Gunawan

DESCRIPTION

Bermatematika.net adalah sebuah blog matematika yang dikelola oleh Prof. Hendra Gunawan, Guru Besar Matematika ITB, sejak April 2016, untuk pecinta matematika.

PARSED CONTENT

The domain had the following on the site, "Karena itu, kita dapat berbicara tentang kekonvergenan barisan." I observed that the web site said " 8230; di ruang metrik X,." They also stated " Persisnya, untuk setiap ϵ 0 terdapat bilangan asli. Nah, ada yang unik di ruang metrik diskrit. Barisan di ruang metrik diskrit akan konvergen ke suatu titik jika dan hanya jika barisan itu pada akhirnya merupakan barisan konstan. Mengapa? 0, dan ini memaksa. 2 Bila X R."

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