proof n. 1.證明;證據(jù);【法律】證件;【法律】(口頭或書面)證詞,證言。 2.檢驗,考驗;驗算;檢定的品質(zhì)[強度等]。 3.試管。 4.【印刷】校樣,印樣。 5.(酒精的)標(biāo)準(zhǔn)強度。 6.(甲胄等的)耐力,堅牢強度,不貫穿性。 7.【攝影】樣片;樣張。 8.[Scot.] 審問。 9.【數(shù)學(xué)】證,證明,證法。 The proof of the pudding is in the eating. 布丁好壞一吃即知;空談不如實驗。 Here is proof positive. 有確實證據(jù)。 a foul proof 錯字很多的校樣。 a foundry proof (壓型前的)清樣。 an artist's [engraver's] proof 版面印樣。 stand a severe proof 經(jīng)受嚴(yán)格的考驗。 afford proof of 提供證據(jù)。 armour of proof 戳不通的堅牢的鎧甲。 below proof 不合格。 bring [put] to the proof 試,試驗。 have proof of shot 能防彈,能避彈。 in proof of 作…的證據(jù)。 proof positive of his intention 他的企圖的確證。 read the proof 校對。 adj. 1.試驗過的,有保證的;(酒)合標(biāo)準(zhǔn)的,規(guī)定的。 2.校樣的。 3.(子彈等)不入的,耐…的,防…的。 a proof coin 標(biāo)準(zhǔn)貨幣,制錢。 a proof sample 樣品。 proof against the severest weather 經(jīng)得起任何酷烈天氣的。 proof against the pricks of all temptations 不為任何誘惑所動的。 vt. 使經(jīng)得住,使(布等)耐久[不漏水(等)]。 proofed cloth 防水布。 adj. -less 無證據(jù)的。
admission of proof 墊付款項; 接納債權(quán)證明; 接納債權(quán)證實; 預(yù)付款帳戶; 預(yù)支款項
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例句與用法
Several elementary proof methods on kantorovich inequality and integral form 不等式的初等證法和積分形式
Two proof methods of lower bound theorem of least singular value of nonsingular 矩陣最小奇異值的下界定理的兩種證明方法
The most food - proof method is used to a thermostatically - controlled electric fryer 大部分防止炸過火的方法是慣用電控恒溫炸鍋。
The association between positive proof method and logical positivism in criminology research 犯罪學(xué)實證研究方法與邏輯實證主義之關(guān)聯(lián)
Comprehensive application technology of multiple support and water proof methods in foundation pit 基坑內(nèi)多種支護(hù)和止水方法的綜合應(yīng)用技術(shù)
Dong zhong - shu ' theory and its proof method revealed chinese traditional thinking mode ' s integrated features 董仲舒的“天人合一”說及其子論證方式折射出中國傳統(tǒng)思維方式的整體性特征。
Chapter one has introduced the background and classification of minimax theorems ; chapter two summarizes several proof method of minimax theorems , which are illustrated with examples ; chapter three has explained the development general situation of minimax theorems for a function and for two functions with chapter four respectively , and according to the classification of the theorem , has illustrated some important conclusionses in quantitative minimax theorems , topological minimax theorems and quantitative - topological minimax theorems separately 第一章介紹了極大極小定理的背景及其分類;第二章總結(jié)了極大極小定理的幾種證明方法,并舉出例子進(jìn)行說明;第三章和第四章分別闡述了單函數(shù)的極大極小定理和兩個函數(shù)的極大極小定理的發(fā)展概況,在第三章中,按照極大極小定理的分類,分別對數(shù)量極大極小定理,拓?fù)錁O大極小定理和數(shù)量拓?fù)錁O大極小定理的一些重要結(jié)論作了介紹。