1981
DOI: 10.1111/j.1467-9787.1981.tb00691.x
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A Method for Estimation of Input‐output‐type Output Multipliers When No I‐o Model Exists*

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1982
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Cited by 39 publications
(13 citation statements)
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“…According to the Henry J. Kaiser Family Foundation, per capita expenditures on health care exceeded $8,400 in 2010 and comprise 17.9% of total 2010 gross domestic product of the United States. 1 In 2019, the aggregate national health expenditures are expected to be $4,482.7 billion, which is about $13,387 per capita and 19.3% of the gross domestic product (GDP). 2 Health care costs are increasingly burdening state and federal budgets, as Medicaid and Medicare expenditures made up 5.5% of GDP in 2010 and are expected to rise to 9% by 2035.…”
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confidence: 99%
“…According to the Henry J. Kaiser Family Foundation, per capita expenditures on health care exceeded $8,400 in 2010 and comprise 17.9% of total 2010 gross domestic product of the United States. 1 In 2019, the aggregate national health expenditures are expected to be $4,482.7 billion, which is about $13,387 per capita and 19.3% of the gross domestic product (GDP). 2 Health care costs are increasingly burdening state and federal budgets, as Medicaid and Medicare expenditures made up 5.5% of GDP in 2010 and are expected to rise to 9% by 2035.…”
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confidence: 99%
“…We have recently derived [Katz and Burford (1981b)l using the random matrix approach, two new output multiplier formulas that use more information than (1). If the row totals r, of the coefficient matrix are known along with the column totals w,, then the output multiplier can be estimated by…”
Section: The Estimation Of Input-output Type Output Multipliers When mentioning
confidence: 99%
“…
At the outset, we would like to thank Professor Harrigan for his comments on our article [Burford and Katz (1981b)l. He has shed valuable additional light on the nature of input-output multipliers, and provided an alternative procedure for estimating them [Harrigan (198211.'
…”
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confidence: 99%
“…These proposals necessarily vary with the subject matter in question. Best known among these methods are the 'final demand blow up ' (Hatanaka (1960, p. 71) or Tilanus (1966) and the short-cut output multiplier formula by Drake (1976) and Burford and Katz (1981).…”
Section: Introductionmentioning
confidence: 99%