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Learn more about 嗣
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- "嗣" Character Details
| Pinyin | Yale | Jyutping | English Definition for Chinese Text |
|---|---|---|---|
| ji6 | zi6 | succession (to a title) / to inherit / continuing (a tradition) / posterity |
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How to use 嗣 in a Sentence
He asks if Banquo's issue shall reign in Scotland.
After that, all of a sudden, things began to pick up and prosper for Jabez Stone.
- 在 zài
- 嗣 sì
- 后 hòu
- 的 de
- 危 wēi
- 机 jī
- 年 nián
- 代 dài
- 里 lǐ
- , ,
- 政 zhèng
- 府 fǔ
- 愈 yù
- 加 jiā
- 增 zēng
- 发 fā
- 钞 chāo
- 票 piào
- . .
In the desperate circumstances which followed , the government issued ever more notes.
- 嗣 sì
- 后 hòu
- 不 bù
- 久 jiǔ
- , ,
- 哈 hā
- 伍 wǔ
- 德 dé
- 海 hǎi
- 军 jūn
- 上 shàng
- 将 jiāng
- 获 huò
- 悉 xī
- 船 chuán
- 在 zài
- 起 qǐ
- 锚 máo
- 了 le
- . .
Shortly afterwards Admiral Harwood learnt that the ship was weighing anchor.
- 嗣 sì
- 后 hòu
- 不 bù
- 久 jiǔ
- , ,
- 哈 hā
- 伍 wǔ
- 德 dé
- 海 hǎi
- 军 jūn
- 上 shàng
- 将 jiāng
- 获 huò
- 悉 xī
- “ “
- 施 shī
- 佩 pèi
- ” ”
- 号 hào
- 在 zài
- 起 qǐ
- 锚 máo
- 了 le
- . .
Shortly aferwards admiral Harwood learnt that she was weighing anchor.
- 只 zhǐ
- 要 yào
- 他 tā
- 高 gāo
- 兴 xīng
- 的 de
- 话 huà
- , ,
- 乔 qiáo
- 治 zhì
- · ·
- 斯 sī
- 汤 tāng
- 顿 dùn
- 爵 jué
- 士 shì
- 可 kě
- 以 yǐ
- 认 rèn
- 孩 hái
- 子 zǐ
- 为 wéi
- 嗣 sì
- 子 zǐ
- . .
Sir George Staunton was at liberty to adopt him as his heir, if he pleased.
- 人 rén
- 们 men
- 普 pǔ
- 通 tōng
- 认 rèn
- 为 wéi
- , ,
- 詹 zhān
- 姆 mǔ
- 士 shì
- 早 zǎo
- 年 nián
- 生 shēng
- 活 huó
- 放 fàng
- 荡 dàng
- , ,
- 致 zhì
- 使 shǐ
- 他 tā
- 不 bù
- 能 néng
- 生 shēng
- 育 yù
- 子 zǐ
- 嗣 sì
- . .
It was widely believed that James'early dissipations had left him incapable of begetting a son.
- 这 zhè
- 些 xiē
- 是 shì
- 有 yǒu
- 关 guān
- 企 qǐ
- 业 yè
- 支 zhī
- 付 fù
- 股 gǔ
- 利 lì
- 的 de
- 能 néng
- 力 lì
- 及 jí
- 嗣 sì
- 后 hòu
- 的 de
- 股 gǔ
- 利 lì
- 政 zhèng
- 策 cè
- 方 fāng
- 面 miàn
- 的 de
- 迹 jì
- 象 xiàng
- . .
These are clues to the firm's ability to pay dividends and subsequent dividend policy.
- 这 zhè
- 个 gè
- 概 gài
- 念 niàn
- 嗣 sì
- 后 hòu
- 为 wéi
- R R
- i i
- e e
- m m
- a a
- n n
- n n
- 所 suǒ
- 推 tuī
- 广 guǎng
- , ,
- 从 cóng
- 而 ér
- 在 zài
- 非 fēi
- 欧 ōu
- 几 jǐ
- 里 lǐ
- 德 dé
- 几 jǐ
- 何 hé
- 学 xué
- 中 zhōng
- 开 kāi
- 辟 pì
- 了 le
- 新 xīn
- 前 qián
- 景 jǐng
- . .
It was this concept that Riemann generalized, thereby opening up new vistas in non - Euclidean geometry.
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