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Help us personalize your Bondfish experience
To make your bond exploration seamless and ensure our recommendations deliver maximum value, please answer 3 quick questions:
This will take less than a minute and helps us tailor the platform to your needs.
What do you want to know about bonds?
You can use natural language command or identifier, if the instument is known
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User wants average coupon, grouped per quarter, for "best" long-term (likely 10+ years) bonds, lowest risk, limited to German and French issuers.
Identifies the need to:
  • Find relevant fields for coupon, maturity date, risk, issuer country (for bonds)
  • Find fields for country, risk (for issuers)
Using tool to resolve which instrument (bond) fields map to:
  • "average coupon"
  • "maturity date"
  • "risk level"
  • "issuer country"
Using tool to resolve issuer fields for:
  • "country"
  • "risk level"
Converting "German issuers" into structured issuer query
Converting "French issuers" into structured issuer query
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Macaulay duration is the present-value-weighted average time to receive a bond’s cash flows, expressed in years. It represents the point at which the total present value of future coupon payments and principal repayment equals the bond’s current market price, and is used to assess interest rate risk and align investment horizon with cash flow timing.
A make-whole call is a bond redemption feature that lets the issuer repay the bond before maturity by paying investors a lump sum equal to the present value of the bond’s remaining coupon and principal payments — so bondholders are compensated, or “made whole,” for the income they lose.
A maturity date is the specific date on which the principal and any remaining interest on a bond, loan, or other debt instrument must be fully repaid. It marks the end of the contractual relationship between borrower and lender or investor and issuer, when all financial obligations are settled.
Modified duration is a measure of a bond’s sensitivity to interest rate changes, expressed as the estimated percentage change in the bond’s price for a 1% change in its yield to maturity. It is derived from Macaulay duration and is widely used in fixed income analysis to assess interest rate risk and compare bonds with different coupons and maturities.