Tables for the purchasing of estates, freehold, copyhold, or leasehold annuities, advowsons, &c., and for the renewing of leases ...

Mode of access: Internet.

Tables of compound interest and annuities; 48 rates, proceeding by intervals of one-sixteenth per cent. for from 1 to 120 years or periods and carried to nine decimal places ... With miscellaneous tables appended.

Mode of access: Internet.

Commutation tables for joint annuities & survivorship assurances, based on the Carlisle mortality at 3, 3 1/2, 4, 5, and 6 per cent interest, with tables of annuities & assurances on single lives, and other useful tables, and an introduction on their construction & use.

Mode of access: Internet.

Federal income tax withholding from annuities.

Mode of access: Internet.

Life insurance and annuities from the buyer's point of view,

Originally published in 1935 and 1938 under title: Insurance and annuities from the buyer's point of view.

A chronological list of books and pamphlets, relating to the doctrine of chances and the rate of mortality, annuities, reversions, marine and fire insurances, and life-assurance; with the titles of the several parliamentary reports connected with friendly societies, and of publications relating to particular life-assurance offices.

Published also in the author's A familiar explanation of the nature, advantages, and importance of assurance upon lives ... London, 1842. 19 1/2 cm. p. 183-221.

On the value of annuities and reversionary payments, with numerous tables.

Goldsmiths'-Kress no. 33846.20.

A sketch of the Pennsylvania Company for Insurances on Lives and Granting Annuities, founded MDCCCIX.

Mode of access: Internet.

Fundamental by-laws and tables of rates, for reversionary annuities, annuities and endowments,

Reprinted, 1876.

The doctrine of compound interest : illustrated and applied to perpetual annuities, to those for terms of years certain, to life-annuities, and generally to prospective transactions, with new and compendious tables ... /

Goldsmiths'-Kress no. 24561.

Report of the Commission on old age pensions, annuities and insurance. January, 1910.

Mode of access: Internet.

Magánnyugdíj-járadékok közötti választás (Choice amongst Hungarian pension funds' annuities )

Ebben a cikkben a magánnyugdíj-járadékok közötti választást vizsgálom. Arra vagyok kíváncsi, hogy a racionális döntéshozó hogyan választ a lehetséges járadékokból. A döntéshozó a várható hasznosságátmaximalizálja. A cikkben megvizsgálom azt az esetet is, ha a döntéshozó számára fontos, hogy gondoskodjék az utódairól, és megvizsgálom a házaspárok optimális döntését is. Felhívom a figyelmet, hogy a nemek közötti differenciálás tilalmának az lehet a következménye, hogy a döntéshozók olyan járadékokat választanak, amely a szolgáltatónak összességében veszteséget okoz. Bemutatom, hogy a halasztott járadékkal kombinált ütemezett pénzkivonás a vizsgált környezetben nem rosszabb, mint a többi lehet}oség, a döntéshozó viszont ebben az esetben a befektetési lehet}oségeket maga választhatja meg. _____________ This paper investigates the decision-maker's choice amongst the pension fund's life annuities in Hungary. Hungarian pension funds have not started providing annuities yet, and the environment requires further regulation. The most significant problems is that the annuity providers must not differentiate between sexes. Pension fund members can choose among different types of life annuities (e.g. they can choose guarantee period or joint life annutity), and the member's choice may cause loss to the annuity provider in general. Since differentation between sexes is not allowed member's opportunities may shrink (e.g. they can not choose guarantee period or joint life annuity).

Teaching basic finance with Excel, and without pain

The five quantities of interest in elementary finance problems are present value, future value, amount of periodic payment, number of periods and the rate of compound interest per period. A recursive approach to computing each of these five quantities in a modern version of Excel, for the case of ordinary annuities, is described. The aim is to increase student understanding and build confidence in the answer obtained, and this may be achieved with only linear relationships and in cases where student knowledge of algebra is essentially zero. Annuity problems may be solved without use of logarithms and black-box intrinsic functions; these being used only as check mechanisms. The author has had success with the method at Bond University and surrounding high schools in Queensland, Australia.