Postać normalna (bazy danych) – Wikipedia, wolna encyklopedia





Postać normalna (bazy danych) – Wikipedia, wolna encyklopedia











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Postać normalna (bazy danych)[edytuj]




Z Wikipedii, wolnej encyklopedii






Skocz do: nawigacji, wyszukiwania








Zasugerowano, aby zintegrować ten artykuł z artykułem Normalizacja bazy danych. (dyskusja)
Nie opisano powodu propozycji integracji.







Niektóre informacje zawarte w artykule wymagają weryfikacji.
Zajrzyj na stronę dyskusji, by dowiedzieć się, jakie informacje budzą wątpliwości.


Postać normalna – postać relacji w bazie danych, w której nie występuje redundancja (nadmiarowość), czyli powtarzanie się tych samych informacji. Doprowadzeniu relacji do postaci normalnej służy normalizacja bazy danych.




Spis treści
 [ukryj] 

1 Rozróżniane postacie normalne

1.1 Pierwsza postać normalna (1NF)

1.1.1 Tabela przed normalizacją
1.1.2 Pierwsza postać normalna


1.2 Druga postać normalna (2NF)
1.3 Trzecia postać normalna (3NF)

1.3.1 Przykład tabeli śPracownicy” przed normalizacją
1.3.2 Tabela śPracownicy” po normalizacji
1.3.3 Tabela śStawki godzinowe” po normalizacji


1.4 Postać normalna Boyce’a-Codda (BCNF lub 3.5NF)
1.5 Czwarta postać normalna (4NF)







Rozróżniane postacie normalne [edytuj]
Pierwsza postać normalna (1NF) [edytuj]
Relacja jest w pierwszej postaci normalnej, jeśli:

opisuje jeden obiekt,
wartości atrybutów są elementarne (atomowe, niepodzielne) – każda
kolumna jest wartością skalarną (atomową), a nie macierzą lub listą czy
też czymkolwiek, co posiada własną strukturę,
nie zawiera kolekcji (powtarzających się grup informacji),
posiada klucz główny,
kolejność wierszy może być dowolna (znaczenie danych nie zależy od kolejności wierszy).

Tabela przed normalizacją [edytuj]


Płeć
Imię


Męska
Jan, Piotr, Zenon


Żeńska
Anna, Maria, Zofia


Pierwsza postać normalna [edytuj]


Płeć
Imię


Męska
Jan


Męska
Piotr


Męska
Zenon


Żeńska
Anna


Żeńska
Maria


Żeńska
Zofia


Właściwości, które muszą zaistnieć w 1 formie:

Jest zdefiniowany klucz relacji.
Wszystkie atrybuty niekluczowe są w zależności funkcyjnej od klucza.

Druga postać normalna (2NF) [edytuj]
Relacja jest w drugiej postaci normalnej wtedy i tylko wtedy, gdy
jest w I postaci normalnej i każda kolumna zależy funkcyjnie od całego
klucza głównego (a nie np. od części klucza).
Trzecia postać normalna (3NF) [edytuj]
Mamy z nią do czynienia wtedy i tylko wtedy, gdy tabela jest w 2NF
oraz gdy wszystkie pola niebędące polami klucza głównego są od niego
zależne bezpośrednio.
Przykład tabeli śPracownicy” przed normalizacją [edytuj]


Imię
Nazwisko
Stanowisko
Stawka za godzinę


Antoni
Anonim
Młotkowy
10 zł


Natalia
Niewiadoma
Sekretarka
20 zł


Eufogenia
Enigma
Sekretarka
20 zł


Wartości w kolumnie śStawka za godzinę” są zależne jedynie od pola
śStanowisko”, a tylko pośrednio od klucza głównego. Prowadzi to do
powtarzania się wartość ś20 zł”, co powoduje redundancję (nadmiarowość
danych). Może to też prowadzić do anomalii i niespójności danych, gdy
np. pani Eufogenii zmienimy stawkę na 25 zł, a zapomnimy zmienić stawki
drugiej sekretarce, pani Natalii.
Sprowadzenie do III postaci normalnej będzie polegać na przeniesieniu
stawek do osobnej tabeli, a w tabeli pracowników pozostawienie jedynie
nazwy stanowiska.
Tabela śPracownicy” po normalizacji [edytuj]


Imię
Nazwisko
Stanowisko


Antoni
Anonim
Młotkowy


Natalia
Niewiadoma
Sekretarka


Eufogenia
Enigma
Sekretarka


Tabela śStawki godzinowe” po normalizacji [edytuj]


Stanowisko
Stawka


Młotkowy
10 zł


Sekretarka
20 zł


Postać normalna Boyce’a-Codda (BCNF lub 3.5NF) [edytuj]
W tej postaci zależności funkcyjne muszą mieć następującą postać:
jeżeli X ął A i atrybut A nie jest zawarty w X, to X jest kluczem lub
zawiera klucz.
Czwarta postać normalna (4NF) [edytuj]
Relacja jest w czwartej postaci normalnej, jeżeli zbiór atrybutów X
określa wartościowo Y, to zachodzi jeden z następujących warunków
(trywialne zależności wielowartościowe)

Y jest puste lub zawiera się w X,
suma zbiorów X i Y jest pełnym zbiorem atrybutów,
X zawiera klucz.

Ponadto 4PN zachodzi wówczas gdy:

spełnione są warunki PNB-C
istnieją nietrywialne zależności gdzie Y wynika z X, X i Y są rozdzielne oraz X jest kluczem.

Czwarta i piąta postać normalna są w zasadzie używane wyłącznie przy okazji rozważań teoretycznych.








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