pai.de bewertung und analyse
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| Title | PAI - |
| Description | PAI Private Arithmetics Reference to publications and introduction to precise object-language and metalanguage of mathematics (e.g. geometry and natural |
| Keywords | Geometry, Euclid, Noneuclid, Lobachevsky, Funcish, Mencish, Church’s thesis, radical number, Perron |
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| Host IP | 80.150.6.143 |
| Location | Germany |
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pai.de bewertung
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Euro€1,102
Zuletzt aktualisiert: 2022-10-04 17:31:23
pai.de hat Semrush globalen Rang von 37,457,401. pai.de hat einen geschätzten Wert von € 1,102, basierend auf seinen geschätzten Werbeeinnahmen. pai.de empfängt jeden Tag ungefähr 551 einzelne Besucher. Sein Webserver befindet sich in Germany mit der IP-Adresse 80.150.6.143. Laut SiteAdvisor ist pai.de sicher zu besuchen. |
Verkehr & Wertschätzungen
| Kauf-/Verkaufswert | Euro€1,102 |
| Tägliche Werbeeinnahmen | Euro€21,489 |
| Monatlicher Anzeigenumsatz | Euro€7,163 |
| Jährliche Werbeeinnahmen | Euro€551 |
| Tägliche eindeutige Besucher | 551 |
| Hinweis: Alle Traffic- und Einnahmenwerte sind Schätzungen. | |
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| pai.de. | A | 21600 | IP: 80.150.6.143 |
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| pai.de. | MX | 86400 | MX Record: 10 smtp-01.tld.t-online.de. |
| pai.de. | MX | 86400 | MX Record: 10 smtp-02.tld.t-online.de. |
HtmlToTextCheckTime:2022-10-04 17:31:23
| PAI Private Arithmetics Institute Natural Numbers, Recursion, Geometry, Symmetry, Axioms, Logic, Metalanguage and more Dahoam Author Past Future Geometries of O Recursion Church’s thesis ... Axiomatic set theory ... Why PAI Private Arithmetics Institute ? A critical analysis of the connection between logics and mathematics shows that the foundations of mathematics often are not treated thoroughly. It is the aim of PAI to distribute a method and precise languages that adhere to the following principles in so-called Bavaria notation : Clear distinction of language levels - supralanguage (English) - metalanguage (Mencish) - object-language (Funcish, obeying the principle of context-independence) Clear distinction of systems, that are called - abstract calcules (purely axiomatic) - concrete calcules (at most recursive) Clear distinction of logics with respect to types - first order ( e.g. natural numbers, rational numbers, radical numbers i.e. with roots) - higher order (e.g. real |
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