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PAGE TITLE
形質マッピングホームページ | genstat.net Reviews
<META>
DESCRIPTION
最終更新日 2001/12/05 (Wed.).
<META>
KEYWORDS
1 contents
2 遺伝統計学的マッピング手法
3 パラメトリック連鎖解析
4 ノンパラメトリック連鎖解析
5 連鎖不平衡解析,ハプロタイプ解析
6 相関分析
7 シミュレーションによる研究計画チェック
8 各種遺伝統計学的分析法の特徴
9 遺伝統計学のソフトウエア
10 linkage package
CONTENT
Page content here
KEYWORDS ON
PAGE
contents,遺伝統計学的マッピング手法,パラメトリック連鎖解析,ノンパラメトリック連鎖解析,連鎖不平衡解析,ハプロタイプ解析,相関分析,シミュレーションによる研究計画チェック,各種遺伝統計学的分析法の特徴,遺伝統計学のソフトウエア,linkage package,mapmaker/sibs,genehunter,mctable,mxn表の独立性検定プログラム,interval,2座位の連鎖不平衡係数推定プログラム,checkfam,原理と使用法,slink,linkage形式の入力ファイル
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形質マッピングホームページ | genstat.net Reviews

https://genstat.net

最終更新日 2001/12/05 (Wed.).

INTERNAL PAGES

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‘½Œ^‚ÌŽí—Þ‚Æ‘ª’è–@

http://www.genstat.net/takei.html

I P jVNTR(variable number of tandem repeat). I Q jSTRP (short tandem repeat polymorphism). I R jSNPs (single nucleotide polymorphism). DNA ` b v. B s O z [ y [ WTOP.

2

ˆâ“`“ŒvŠw‚ÌŠî‘b’mޝ

http://www.genstat.net/kiso.htm

3

mctable

http://www.genstat.net/mctable/index.html

Mctableはmxn表の独立性を検定し、併せてその信頼区間 90%, 95% を算出するプログラムである。 もし頻度数が少ないセルが存在する場合には分布はカイ二乗分布には従わず、Fisher の正確確率検定 直接法 を利用して計算することなどが必要になる。 プログラムはこちら mctable 100.lzh. この入力ファイルは1列目には調べたいmxn表の2つのカテゴリの数 mとn、サンプル例題中では4x8なので、4と8 を半角で間に半角スペース もしくはタブ を入れて書かれている。 1列目の最初の数 例題では4 が行となり、2つめの数 例題では8 が列のカテゴリとなる。 図2: mctable.exe の起動画面とサンプラーの選択イメージ. You should select 1. Gibbs sampler or 2. Metropolis-Hastings sampler : 1 # # # Gibbs # # # sampler was selected. Please enter the input file name :. A: sample directory sample.

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家系矛盾チェック

http://www.genstat.net/checkfam/index.cgi?lang=ja

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ƒmƒ“ƒpƒ‰ƒƒgƒŠƒbƒN˜A½‰ðÍ

http://www.genstat.net/nonpara.html

M p g b N A ð Í( ë E Î ð Í) Ì v Z è @. Î { I É Í e Æ n É eIBD iIBD=0, 1, 2 j É ê ª µ Ä l é B ê ç Ì ê iIBD=0, 1, 2 j Í Ý É Æ Â À ñ Å é i æ Á Ä Å ã É ê ç Ì Þ x É Â Ä Ì a ð Æ é Æ É È é j B. EIBD Å Ì E Î Ì â ` q ª o é m Ì Z o @. EIBD Ì ê É Â Ä Ì m v Z. E Ì Â â ` q ª Ü Á Ä é Ì Å A } X Ì É ü é â ` q i q Ì Æ é â ` q j ª Ä L q ê é B Ì Å AIBD=0 Ì Æ Ì q Ì é Â i ð t m j ð l é BIBD=0 Í A1/3-2/4 A2/3-1/4 µ È Æ ª e Õ É í é B. L(z) = z0 x 0 z1 x 0 z2 x 1/4 @= 1/4 x (1 - z0 - z1). Æ Æ A ê ð Ï ` µ Ä A z1 = -z0 1 - L/4.

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