问题如下图:
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解释:
老师 想请问这一题的benchmark的duration为什么不用呢 谢谢老师
品职答疑小助手雍 · 2019年09月12日
同学你好,因为实际上债券期货期末交割肯定用的是CTD bond,所以如果使用duration的话实际使用的bond的优先级高于benchmark的。
wosmomo · 2019年10月22日
CT的期初价格等于96.0625吗?
品职答疑小助手雍 · 2019年10月22日
价格还是按future的算,future当前是95.0625的。
wosmomo · 2019年10月22日
95.0625吗?
wosmomo · 2019年10月22日
为啥呢,为啥不是用CT这个债券实际期初价格算
品职答疑小助手雍 · 2019年10月22日
单个债是的啊
品职答疑小助手雍 · 2019年10月22日
因为future和CTD之间还有个conversion factor,交割时候要转化的,这个当时学CTD的时候学过的哦
NO.PZ2016082404000022 问题如下 On June 2, a funmanager with US10 million investein government bon is concernethinterest rates will highly volatile over the next three months. The manager cis to use the September Treasury bonfutures contrato hee the portfolio. The current futures priis US95.0625. Eacontrais for the livery of US100,000 favalue of bon. The ration of the manager’s bonportfolio in three months will 7.8 years. The cheapest-to-liver (CT bonin the Treasury bonfutures contrais expecteto have a ration of 8.4 years maturity of the contract. the maturity of the Treasury bonfutures contract, the ration of the unrlying benchmark Treasury bonis nine years. Whposition shoulthe funmanager unrtake to mitigate his interest rate risk exposure? Short 94 contracts Short 98 contracts Short 105 contracts Short 113 contracts ANSWER: BThe number of contracts to short is N∗=−∗S∗F=−(7.8×10,000,000)8.4×95.0625×1,000=−97.7N\ast=-\frac{S^\ast S}{F^\ast F}=\frac{-(7.8\times10,000,000)}{8.4\times95.0625\times1,000}=-97.7N∗=−∗F∗S=8.4×95.0625×1,000−(7.8×10,000,000)=−97.7, or 98 contracts. Note ththe relevant ration for the futures is thof the CT other numbers are irrelevant. the maturity of the Treasury bonfutures contract, the ration of the unrlying benchmark Treasury bonis nine years.思路和老师的一样,但是看到这句话就不敢做了,不知道这里的ration怎么套到公式里面
NO.PZ2016082404000022 问题如下 On June 2, a funmanager with US10 million investein government bon is concernethinterest rates will highly volatile over the next three months. The manager cis to use the September Treasury bonfutures contrato hee the portfolio. The current futures priis US95.0625. Eacontrais for the livery of US100,000 favalue of bon. The ration of the manager’s bonportfolio in three months will 7.8 years. The cheapest-to-liver (CT bonin the Treasury bonfutures contrais expecteto have a ration of 8.4 years maturity of the contract. the maturity of the Treasury bonfutures contract, the ration of the unrlying benchmark Treasury bonis nine years. Whposition shoulthe funmanager unrtake to mitigate his interest rate risk exposure? Short 94 contracts Short 98 contracts Short 105 contracts Short 113 contracts ANSWER: BThe number of contracts to short is N∗=−∗S∗F=−(7.8×10,000,000)8.4×95.0625×1,000=−97.7N\ast=-\frac{S^\ast S}{F^\ast F}=\frac{-(7.8\times10,000,000)}{8.4\times95.0625\times1,000}=-97.7N∗=−∗F∗S=8.4×95.0625×1,000−(7.8×10,000,000)=−97.7, or 98 contracts. Note ththe relevant ration for the futures is thof the CT other numbers are irrelevant. 分母为什么*1000,这个1000是一份合约里有多少个标的物的意思吗》是如何确定的?
NO.PZ2016082404000022问题如下 On June 2, a funmanager with US10 million investein government bon is concernethinterest rates will highly volatile over the next three months. The manager cis to use the September Treasury bonfutures contrato hee the portfolio. The current futures priis US95.0625. Eacontrais for the livery of US100,000 favalue of bon. The ration of the manager’s bonportfolio in three months will 7.8 years. The cheapest-to-liver (CT bonin the Treasury bonfutures contrais expecteto have a ration of 8.4 years maturity of the contract. the maturity of the Treasury bonfutures contract, the ration of the unrlying benchmark Treasury bonis nine years. Whposition shoulthe funmanager unrtake to mitigate his interest rate risk exposure? Short 94 contracts Short 98 contracts Short 105 contracts Short 113 contracts ANSWER: BThe number of contracts to short is N∗=−∗S∗F=−(7.8×10,000,000)8.4×95.0625×1,000=−97.7N\ast=-\frac{S^\ast S}{F^\ast F}=\frac{-(7.8\times10,000,000)}{8.4\times95.0625\times1,000}=-97.7N∗=−∗F∗S=8.4×95.0625×1,000−(7.8×10,000,000)=−97.7, or 98 contracts. Note ththe relevant ration for the futures is thof the CT other numbers are irrelevant.这个知识点是哪个知识点,久期乘以价格等于啥,这个对冲公式是那个点
NO.PZ2016082404000022 问题如下 On June 2, a funmanager with US10 million investein government bon is concernethinterest rates will highly volatile over the next three months. The manager cis to use the September Treasury bonfutures contrato hee the portfolio. The current futures priis US95.0625. Eacontrais for the livery of US100,000 favalue of bon. The ration of the manager’s bonportfolio in three months will 7.8 years. The cheapest-to-liver (CT bonin the Treasury bonfutures contrais expecteto have a ration of 8.4 years maturity of the contract. the maturity of the Treasury bonfutures contract, the ration of the unrlying benchmark Treasury bonis nine years. Whposition shoulthe funmanager unrtake to mitigate his interest rate risk exposure? Short 94 contracts Short 98 contracts Short 105 contracts Short 113 contracts ANSWER: BThe number of contracts to short is N∗=−∗S∗F=−(7.8×10,000,000)8.4×95.0625×1,000=−97.7N\ast=-\frac{S^\ast S}{F^\ast F}=\frac{-(7.8\times10,000,000)}{8.4\times95.0625\times1,000}=-97.7N∗=−∗F∗S=8.4×95.0625×1,000−(7.8×10,000,000)=−97.7, or 98 contracts. Note ththe relevant ration for the futures is thof the CT other numbers are irrelevant. 这里的久期不是年为单位的,应该是麦考利久期,而不是修正久期?
NO.PZ2016082404000022 On June 2, a funmanager with US10 million investein government bon is concernethinterest rates will highly volatile over the next three months. The manager cis to use the September Treasury bonfutures contrato hee the portfolio. The current futures priis US95.0625. Eacontrais for the livery of US100,000 favalue of bon. The ration of the manager’s bonportfolio in three months will 7.8 years. The cheapest-to-liver (CT bonin the Treasury bonfutures contrais expecteto have a ration of 8.4 years maturity of the contract. the maturity of the Treasury bonfutures contract, the ration of the unrlying benchmark Treasury bonis nine years. Whposition shoulthe funmanager unrtake to mitigate his interest rate risk exposure? Short 94 contracts Short 98 contracts Short 105 contracts Short 113 contracts ANSWER: B The number of contracts to short is N∗=−∗S∗F=−(7.8×10,000,000)8.4×95.0625×1,000=−97.7N\ast=-\frac{S^\ast S}{F^\ast F}=\frac{-(7.8\times10,000,000)}{8.4\times95.0625\times1,000}=-97.7N∗=−∗F∗S=8.4×95.0625×1,000−(7.8×10,000,000)=−97.7, or 98 contracts. Note ththe relevant ration for the futures is thof the CT other numbers are irrelevant. 公式里面没有正负号一般怎么判断?