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Empirical Analysis I: What is the impact on waiting time of increased government health spending?

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Data

Because of these various possible connections between spending and waiting, empirical analysis is vital. Examination of the nature of the link between government health spending and waiting time is made possible by combining two primary data sources, the Canadian Institute for Health Information (CIHI) National Health Expenditure Database, and The Fraser Institute's annual measurement of waiting time. Both CIHI and The Fraser Institute report their data at the provincial level. The CIHI data covers the period 1975-1999, while The Fraser Institute has collected waiting time data for the period 1990-1998. Prior to 1993, however, the Institute's survey did not include oncologists, either medical or radiation. Hence, the median waiting time, averaged across all reported specialties, only began including oncology waiting times in 1993. Therefore, the analysis contained in this study pertains to the period 1993-1998 (with a few exceptions).

To understand this analysis better, it is important to describe the nature of these two main data sources in some detail. Consider first the waiting time data. This data has been collected by means of a survey of Canadian specialist physicians. Early years of the survey did not all include all provinces, or all specialties (e.g., oncology, as noted earlier). Beginning with the 1993 data, the members of 12 different specialties in all 10 provinces were surveyed. Those 12 specialties are: cardiovascular surgery, general surgery, gynaecology, internal medicine, medical oncology, neurology, ophthalmology, orthopaedic surgery, otolaryngology, plastic surgery, radiation oncology, and urology.

In each of the annual surveys, questionnaires were mailed to every member of the Canadian Medical Association practising in those fields. Thus, the survey population has ranged from over 7,500 in 1993 to over 9,300 in 1998. From this pool of potential respondents, the number of respondents has ranged from over 2,200 to almost 2,700, with response rates varying from 23 to 31 percent.

Each respondent reports two types of waiting times: how long a "new patient" would have to wait for a "routine office consultation" and after that consultation, for a variety of treatments performed by that type of specialist.11 For both the first segment of waiting - waiting for consultation - and the second segment - waiting for treatment after consultation - the median value of the specialists' responses is calculated. Then, to determine a single value to reflect the second segment of waiting, the median waiting times for the various treatments offered within a particular specialty are averaged (with the average weighting for each type of treatment being the frequency with which it is performed within that specialty in that province). This process then allows a number to be reported as the waiting time for treatment for "neurology," for example. Finally, this second segment of waiting can be added to the first segment to obtain the total median waiting time between referral from a general practitioner to a specialist and actual treatment.

As a result of this procedure, median waiting times for each of the 12 medical specialties are calculated for each province. To derive an overall median waiting time for each province, the median waits for each specialty are averaged together. This average is weighted, and the weights assigned to each specialty waiting time are determined by the proportion of all specialists in that province belonging to each of the specialty groups. Hence, if 10 percent of all specialists in Manitoba are general surgeons, then the weighting factor by which the Manitoba general surgery waiting time is multiplied is 0.1.

The total waiting times for 1993-1998, computed by this method, are listed in table 2. The data ranges from a minimum value of 7.4 weeks (Quebec, 1994) to a maximum value of 20.2 weeks (Saskatchewan, 1998). The simple average (across provinces) ranges from a low of 9.95 weeks in 1994 to a high of 14.21 weeks in 1998.

Table 2: Total waiting times for treatment, 1993-1998 (weeks)
Year BC AB SK MB ON QC NB NF NS PE Mean
1993 9.7 9.6 9.2 9.0 8.4 7.4 12.9 9.7 9.7 13.9 9.95
1994 10.9 9.1 9.7 11.0 9.3 8.2 13.1 7.5 11.7 16.6 10.71
1995 12.7 10.5 10.4 10.5 9.9 8.6 13.2 9.7 11.7 19.3 11.65
1996 13.4 12.2 12.6 9.7 10.3 9.6 11.8 10.6 12.1 19.7 12.20
1997 12.6 12.4 17.1 11.5 10.2 12.5 12.0 13.7 12.3 12.5 12.68
1998 15.2 14.0 20.2 12.4 11.9 11.9 14.1 14.5 11.9 16.0 14.21
Source: Ramsay and Walker (1994, 1995, 1996, 1997, 1998); Walker and Zelder (1999).

This data was paired with provincial data, from the same time period, measuring government spending on health (Canadian Institute for Health Information, 1999b). This data was collected and compiled by the Canadian Institute for Health Information (CIHI). As noted previously, the CIHI data series extends back to 1975. For each year, CIHI collected federal and provincial figures for spending on 7 categories intended to capture all uses of health spending: hospitals, other institutions, physicians, other practitioners, drugs, capital, and "other."12

Although the CIHI database also contains analogous information on private health spending, this study largely focuses on government spending and its impact. The main reason for this emphasis is that government is the primary health spender (69.6 percent in 1999) in Canada, and is the almost exclusive provider of the treatments covered by The Fraser Institute's waiting time survey. As well, this focus corresponds directly to The Fraser Institute's traditional concentration on the impacts of government policies and activities.

In order to make meaningful comparisons among provinces, spending was calculated on a per capita basis, and was further adjusted to incorporate differences in medical costs over time and across provinces. This adjustment relied on the health care component of the Consumer Price Index, which was reported on a province-specific basis in the CIHI database (Canadian Institute for Health Information, 1999b).

The real per capita spending figures generated by this process are reported in table 3. During this period, average real per capita government health spending fell until 1996, and then rose rapidly between 1996 and 1998. The lowest spender during this interval was Newfoundland ($1,594 in 1993); the highest spender was British Columbia ($2,183 in 1993).

Table 3: Real per capita government health spending (1999 $)
Year BC AB SK MB ON QC NB NF NS PE MEAN
1993 2,183 1,967 1,754 2,038 1,999 1,873 1,715 1,594 1,727 1,759 1,861
1994 2,134 1,818 1,817 2,032 1,970 1,878 1,732 1,638 1,702 1,716 1,844
1995 2,143 1,722 1,800 2,059 1,926 1,821 1,793 1,705 1,711 1,780 1,846
1996 2,136 1,747 1,842 2,028 1,892 1,731 1,752 1,744 1,697 1,793 1,836
1997 2,101 1,821 2,001 2,057 1,870 1,635 1,716 1,863 1,853 1,779 1,870
1998 2,096 1,892 2,088 2,113 1,933 1,713 1,778 1,986 1,996 1,783 1,938
Source: Canadian Institute for Health Information (1999).

Analysis of aggregated data

Prior to any rigorous analysis of the relationship between spending and waiting, it is perhaps useful to examine the simple correlation between those two variables. Figure 10 contains a plot of that data for all provinces for the sample period 1993-1998. This reveals that there is no correlation between spending and waiting in the sample. This finding is not conclusive, however, because it does not account for other variations among provinces in different years which might explain dispersion in waiting times.

Other important factors which might vary among provinces and over time are demographics, income, the political party in control, strike activity in the health sector, and other factors not directly measurable which change over time. To assess properly whether spending affects waiting, statistical analysis accounting for these factors should be performed.

In particular, a series of linear regressions were run which were intended to determine if the lack of simple correlation between spending and waiting was confirmed when these other relevant factors were taken into account. In these regressions (with some exceptions), the dependent variable was waiting time. Essentially, these regressions are supply equations, where the government's effective decision to "supply" particular waiting times is determined by a variety of factors.

The factors (in addition to spending) used to explain differences among provinces and across time in the waits experienced were demographic, economic, and political, and are listed in table 4.

Table 4: Non-spending variables used to explain waiting time differences
OVER64 Percentage of population aged 65 or older
LIB Dummy variable with the value of 1 if the province's premier was a Liberal
CON Dummy variable with the value of 1 if the province's premier was (Progressive) Conservative or Social Credit
STRDLSTPC Health sector strike days per capita
TIME Variable equal to 1 in 1993, 2 in 1994, ..., 6 in 1998
RDISPINCPC Real disposable per capita income
Source: Canadian Institute for Health Information (1999b); Colombo (1999); Human Resources Development Canada (2000); Statistics Canada (1999a, 1999b).

Demographically, the percentage of residents age 65 and over (OVER64) was expected to be positively related to waiting time; holding health spending constant, provinces with higher percentages of elderly residents would require longer waiting times.

No a priori expectation was entertained regarding the effects of the political variables LIB and CON. Each indicates, respectively, whether the presence of a Liberal or Conservative (including Social Credit) premier, compared to an NDP (or Parti Quebecois) premier affected waiting time. In the absence of any compelling theory regarding the superiority of health system management by one party or another, any pattern of political effects was plausible.

The variable measuring health sector strikes per capita (STRDLSTPC) was expected to have a positive affect on waiting times. Logically, holding health spending and other relevant variables constant, a province with more strikes per capita would have been able to provide fewer procedures, thus causing longer waiting.

The TIME variable simply provides a crude index of any otherwise unmeasured factors (e.g., technology) which might have been changing over time.

Finally, real disposable income per capita (RDISPINCPC) was expected to reduce waiting time because residents of richer provinces would have been more likely to avail themselves of private care, either within or outside of Canada, shortening waiting time.13 Table 5 contains the mean, minimum, and maximum values for all variables, including the waiting time variable (WAIT) and the spending variable (RPCPUSP).

Table 5: Basic summary information on data
  Mean Minimum Maximum
WAIT 11.9 7.4 20.2
RPCPUSP 1,866 1,594 2,183
OVER64 12.3 9.3 14.6
LIB 0.4 0 1
CON 0.3 0 1
STRDLSTPC 2.9 0 70.2
TIME 3.5 1 6
RDISPINCPC 17,019 14,193 20,422

Comprehensive regression analysis of this data confirms the impression given by the simple correlation between spending and waiting: greater provincial spending, per capita, has no impact on waiting. The first indication of this is provided by the regression results in table 6.

Table 6: Basic regression results
Dependent Variable: WAIT
Method: Ordinary Least Squares
Sample: 1993-1998
Total panel (balanced) observations: 60
Variable Coefficient Std. Error t-Statistic Prob.
C 1.99975 6.995308 0.28587 0.776113
RPCPUSP 0.002061 0.002629 0.784046 0.43657
OVER64 0.483379 0.282298 1.712299 0.0928
LIB 1.132478 1.010935 1.120228 0.267764
CON -0.08059 0.816367 -0.09872 0.921742
STRDLSTPC -0.04136 0.033013 -1.25273 0.215907
TIME 0.779065 0.181446 4.29364 7.69E-05
RDISPINCPC -0.00017 0.000289 -0.5937 0.555284
R-squared 0.394131 Mean dependent var 11.9
Adjusted R-squared 0.312572 S.D. dependent var 2.791695
S.E. of regression 2.314629 Sum squared resid 278.5905
F-statistic 4.832456 Durbin-Watson stat 0.571984
Prob (F-statistic) 0.000302      
WAIT = average waiting time; C = constant term; RPCPUSP = real per capita government health spending; OVER64 = percentage of population age 65 or older; LIB = 1 if premier is Liberal; CON = 1 if premier is (Progressive) Conservative or Social Credit; STRDLSTPC = health sector strike days lost per capita; TIME = 1 for 1993, 2 for 1994, ...,  6 for 1998; RDISPINCPC = real disposable income per capita.

The aspect of central importance in this, and the other regression results to be presented, is the effect of spending on waiting, as indicated by the coefficient on the spending variable, RPCPUSP. In table 6, the t-statistic for that spending variable is .78, but in order for spending to have a statistically significant effect on waiting (at the 10 percent level), its t-statistic would have to be larger than 1.67 (for a sample of this size).14 This means that there is no serious reason to think that spending has any effect on waiting. The coefficient itself is small (.0021), and its lack of statistical significance means that spending should be interpreted as having no effect on waiting.

The only variables which are statistically significant in this regression are those measuring age (OVER64) and time (TIME). OVER64 is found to be positive and significantly related to waiting; provinces with a higher proportion of elderly have longer waiting times. TIME is also positive and significant, meaning that even controlling for changes in spending and other factors over time, waiting times have grown longer over the sample period, 1993-1998.

It is possible that the insignificant connection between spending and waiting found thus far is actually concealing the fact that spending significantly reduces waiting. One potential problem might be that while there is no apparent connection when we look across provinces, spending may in fact reduce waiting when we look within provinces. In other words, when we examine a cross-section of provinces for a given year (say, 1998), we find that some have high spending and long waiting (British Columbia), some have high spending and short waiting (Ontario), some have low spending and long waiting (New Brunswick), and some have low spending and short waiting (Quebec). If different provinces fit each of these four types, then a cross-section comparison may not reveal any wait-reducing effect of spending. At the same time, it may still often be the case that when a particular province spends more in one year than in another, its waiting time will fall. But if the cross-section effect described above is dominant, a standard regression, as in table 6, will indicate that there is no connection between spending and waiting even if there is such a connection on a province-by-province basis.

To address this concern, one can rerun the regression in table 6 with the inclusion of provincial dummy variables. As there are 60 observations (6 years, 10 provinces), a particular provincial dummy - say, for Manitoba - takes on the value of 1 for each of the 6 Manitoba data points, and the value of 0 for the other 54 data points. Inclusion of dummies for every province allows us to determine if the lack of a significant relationship initially found between spending and waiting is the consequence of concealment due to provincial differences.

As it turns out, however, inclusion of provincial dummies has no serious impact on the relationship between spending and waiting; see table A-1.

Even after those provincial dummies are included, spending still fails to have a significant effect on waiting. On the other hand, once provincial differences are taken into account, age is no longer a significant determinant of waiting, while the presence of a Conservative premier reduces waiting time, and comes fairly close to the level of significance (i.e., t-statistic > 1.67).

A second problem which might conceal the true effect of spending on waiting is reverse causation. The regression analyses presented in tables 6 and A-1 are based on a model in which spending affects waiting, but not the reverse. However, it is conceivable that there is also reverse causation - that waiting affects spending. One circumstance which might generate such reverse causation is if governments spend more when waiting is expected to be higher. In that case, attempts to estimate waiting as a function of spending (as in tables 6 and A-1) might be biased by this reverse link. Specifically, if the effect of spending on waiting is estimated without accounting for potential reverse causation, it is possible that no significant effect would be found even when the true effect of spending on waiting is negative and significant. In other words, if we fail to account for the possibility that waiting increases spending, we may conceal the reality that spending reduces waiting.15

A standard technique to determine if there is reverse causation is the Hausman test (Berndt, 1991). According to this test, however, reverse causation is not a problem in the data used in this study. To further confirm this, estimates of the relationship between spending and waiting were made assuming that there was reverse causation (even though the Hausman test indicated otherwise). Even with a model which assumed the presence of reverse causation, the effect of spending on waiting was still not found to be significantly different from zero.16

The central finding of the analysis to this point is an apparently remarkable one - higher real per capita government health spending does nothing to reduce waiting time in the current Canadian context. Given this evidence that aggregate government health spending (per capita) is ineffectual in reducing waiting times, a natural next question is whether any particular form of government health spending does reduce waiting times.

Analysis of spending components

As noted earlier, the CIHI aggregate spending data is subdivided into 7 categories: hospitals, other institutions, physicians, other professionals, drugs, capital, and "other." Consequently, for the period of analysis considered in this study, 1993-1998, figures are available for each province for each year describing expenditures on each of those 7 categories. As with the prior analysis, these figures can be adjusted for population and for differences in health costs over time and across provinces, yielding real per capita government spending figures in each of the 7 categories.

Before reporting the effects of these different spending components, it is important to provide their definitions. According to the CIHI (CIHI, 2000), the 7 categories are defined as:

  • hospitals ("institutions where patients are accommodated on the basis of medical need and are provided with continuing medical care and supporting diagnostic and therapeutic services," including "acute care, extended and chronic care, rehabilitation and convalescent care, psychiatric care, as well as nursing stations or outpost hospitals");
  • other institutions ("residential care types of facilities (for the chronically ill or disabled, who reside at the institution more or less permanently)," including "homes for the aged (including nursing homes), facilities for persons with physical disabilities, developmental delays, psychiatric disabilities, alcohol and drug problems, and facilities for emotionally disturbed children," and excluding "[f]acilities solely of a custodial or domiciliary nature and facilities for transients or delinquents");
  • MDs ("professional fees paid by provincial medical care insurance plans to physicians in private practice," as well as "[f]ees for services rendered in hospitals... when paid directly to physicians by the plans," and "other forms of professional incomes (salaries, sessional, capitation)");
  • other professionals ("expenditures for the services of privately practising dentists, denturists, chiropractors, massage therapists, orthoptists, osteopaths, physiotherapists, podiatrists, psychologists, private duty nurses, and naturopaths," as well as "dental assistants and hygienists" and "optometrists and dispensing opticians," including the costs of "dental prostheses, including false teeth and laboratory charges for crowns and other dental appliances" and "expenditures for eyeglasses and contact lenses");
  • drugs (prescription and non-prescription, the latter of which includes "over-the-counter drugs" as well as "personal health supplies" such as "oral hygiene products... diabetic test strips and... incontinence products");
  • capital ("expenditures on construction, machinery and equipment of hospitals, clinics, first-aid stations, and residential care facilities");
  • "other" ("expenditures on home care, medical transportation (ambulances), hearing aids, other appliances and prostheses, public health, prepayment administration, health research and miscellaneous health care," where "prepayment administration" means "expenditures related to the cost of providing health insurance programs by either government or private health insurance firms," "health research" means "expenditures for research activities designed to further knowledge of the determinants of health, health status or methods of providing health care, evaluation of health care delivery or of public health programs," not including "research carried out by hospitals or drug companies in the course of product development," which are included in either "hospitals" or "drugs").

Spending by these components for each year for each province is reported in table 7 and appendix tables A-2 and A-3. Largest among the 7 components over the period 1993-1998 was "hospitals," with a mean value of $852 per capita (1999 dollars), although the provincial averages for that period (table A-3) varied widely, from $686 in Saskatchewan to $931 in Newfoundland. Next largest was spending on MDs, averaging $323 over the sample period, with provincial averages ranging from $260 in Newfoundland to $451 in British Columbia. Other categories reflecting large government health spending are "other" (mean $280, ranging from means of $176 in Nova Scotia to $392 in Saskatchewan) and "other institutions" (mean $216, ranging from $136 in Quebec to $282 in British Columbia).

Table 7: Real per capita health spending, by component, 1993-1998 (1999$)
Prov. Year Hospitals Other Institutions MDs Other Profession- als Drugs Capital Other Total
BC 1993 839 288 453 60 111 75 356 2,183
1994 784 284 461 60 104 80 361 2,134
1995 758 288 463 60 103 69 402 2,143
1996 772 283 450 59 108 75 389 2,136
1997 792 279 442 60 118 44 367 2,101
1998 779 271 438 57 130 51 370 2,096
AB 1993 951 106 375 75 90 64 305 1,967
1994 803 103 351 70 89 45 355 1,818
1995 700 159 319 52 89 31 373 1,722
1996 696 177 297 43 93 41 399 1,747
1997 736 176 292 41 98 36 443 1,821
1998 762 169 310 42 103 38 467 1,892
SK 1993 736 262 258 48 77 58 314 1,754
1994 686 272 287 45 78 113 337 1,817
1995 651 267 293 45 86 69 389 1,800
1996 656 265 293 42 87 90 407 1,842
1997 688 277 323 42 93 135 442 2,001
1998 700 280 347 44 99 157 461 2,088
MB 1993 959 280 288 49 91 60 312 2,038
1994 948 279 276 50 87 58 333 2,032
1995 939 281 266 54 105 54 360 2,059
1996 912 279 266 49 99 52 371 2,028
1997 916 274 270 48 101 69 379 2,057
1998 880 292 282 49 110 57 444 2,113
ON 1993 876 177 465 33 128 50 272 1,999
1994 841 169 459 31 123 68 278 1,970
1995 823 165 436 30 136 63 273 1,926
1996 820 160 431 30 131 55 265 1,892
1997 772 160 449 31 130 59 269 1,870
1998 809 169 451 31 140 66 267 1,933
QC 1993 983 147 324 39 106 62 213 1,873
1994 963 140 327 38 113 81 216 1,878
1995 921 134 322 39 120 66 218 1,821
1996 849 133 317 36 112 60 223 1,731
1997 767 128 303 35 120 57 224 1,635
1998 791 134 308 35 142 71 232 1,713
NB 1993 936 194 278 15 78 56 158 1,715
1994 917 193 284 14 76 81 167 1,732
1995 912 191 286 14 80 128 182 1,793
1996 917 189 290 14 75 85 183 1,753
1997 899 194 302 15 76 42 189 1,717
1998 920 200 312 16 82 45 202 1,778
NF 1993 881 180 232 21 83 40 157 1,594
1994 898 182 238 20 91 37 173 1,638
1995 916 201 247 22 97 34 188 1,706
1996 927 215 256 21 100 16 208 1,744
1997 954 226 278 24 99 42 240 1,863
1998 1,009 239 308 26 109 41 255 1,986
NS 1993 924 178 293 25 105 54 146 1,727
1994 858 194 292 27 98 75 159 1,702
1995 841 241 281 29 98 60 162 1,711
1996 846 259 294 25 97 13 162 1,697
1997 908 267 327 22 101 27 200 1,853
1998 984 284 343 23 110 28 224 1,996
PE 1993 887 258 263 25 65 42 219 1,759
1994 881 220 256 26 65 29 240 1,715
1995 912 214 260 26 73 30 267 1,780
1996 910 236 264 25 72 35 250 1,793
1997 911 239 265 23 76 49 216 1,779
1998 922 227 265 22 84 72 192 1,783
Mean 852 216 323 36 99 59 280 1,866
Minimum 651 103 232 14 65 13 146 1,594
Maximum 1,009 292 465 75 142 157 467 2,183
QC 1993 52.5 7.8 17.3 2.1 5.7 3.3 11.4  
1994 51.3 7.5 17.4 2.0 6.0 4.3 11.5  
1995 50.6 7.4 17.7 2.2 6.6 3.6 12.0  
1996 49.1 7.7 18.3 2.1 6.4 3.5 12.9  
1997 46.9 7.8 18.5 2.2 7.4 3.5 13.7  
1998 46.2 7.8 18.0 2.0 8.3 4.2 13.5  
NB 1993 54.6 11.3 16.2 0.9 4.6 3.3 9.2  
1994 52.9 11.1 16.4 0.8 4.4 4.7 9.7  
1995 50.9 10.6 16.0 0.8 4.5 7.1 10.1  
1996 52.3 10.8 16.5 0.8 4.3 4.8 10.5  
1997 52.4 11.3 17.6 0.9 4.4 2.4 11.0  
1998 51.7 11.3 17.6 0.9 4.6 2.5 11.4  
NF 1993 55.3 11.3 14.6 1.3 5.2 2.5 9.8  
1994 54.8 11.1 14.5 1.2 5.5 2.3 10.6  
1995 53.7 11.8 14.5 1.3 5.7 2.0 11.1  
1996 53.2 12.3 14.7 1.2 5.7 0.9 11.9  
1997 51.2 12.1 14.9 1.3 5.3 2.3 12.9  
1998 50.8 12.0 15.5 1.3 5.5 2.1 12.9  
NS 1993 53.5 10.3 17.0 1.4 6.1 3.1 8.5  
1994 50.4 11.4 17.1 1.6 5.7 4.4 9.3  
1995 49.1 14.1 16.4 1.7 5.7 3.5 9.5  
1996 49.9 15.3 17.3 1.5 5.7 0.8 9.6  
1997 49.0 14.4 17.7 1.2 5.5 1.4 10.8  
1998 49.3 14.2 17.2 1.2 5.5 1.4 11.2  
PE 1993 50.4 14.7 14.9 1.4 3.7 2.4 12.4  
1994 51.3 12.8 14.9 1.5 3.8 1.7 14.0  
1995 51.2 12.0 14.6 1.4 4.1 1.7 15.0  
1996 50.8 13.2 14.7 1.4 4.0 2.0 13.9  
1997 51.2 13.4 14.9 1.3 4.3 2.7 12.1  
1998 51.7 12.7 14.9 1.3 4.7 4.0 10.8  
Mean 46.0 11.5 17.3 1.9 5.3 3.2 14.9  
Maximum 55.3 15.3 24.0 3.9 8.3 7.5 24.7  
Minimum 33.5 5.4 12.9 0.8 3.7 0.8 8.5  
Source: CIHI (1999b).

Analysis of real per capita components

To assess the impact of each component, a regression was run, again with provincial average waiting time as the dependent variable, but with real per capita spending on each component now included as explanatory variables. A first such regression simply includes the seven components without any of the other control variables (e.g., demographics, income, politics, strikes). In that regression, reported in table A-4, two categories of spending were found to decrease waiting time: "other professionals," and drugs. On the other hand, one spending component - "other" - was found to increase waiting times.

As with the earlier regressions, however, it is important to account for other differences among provinces, such as demography, politics, income, and strikes. When these factors are taken into consideration, the categorical spending effects are altered (see table A-5). In particular, with these other factors included, and adjusting for the statistical problem of serial correlation, only one spending category, drugs, significantly reduces waiting time. The other spending components - hospitals, other institutions, MDs, other professionals, capital and "other" - do not have a significant effect, in either direction, on waiting. Finally, the time trend variable (TIME) is again positive and significant; other, unmeasured factors which have changed over time have led to longer waiting times.

Given the significant effects of drugs spending in reducing waiting, it is informative to examine the magnitude of this effect. The effect is reflected in the regression coefficient on RPUDRUGS- PC. The "drugs" coefficient of -.075 means that a $13.33 per capita increase in government drug spending would be required to reduce waiting time by 1 week. Because current (1998) average per capita government spending on drugs is $111, a one-week reduction would require a 12 percent increase in drug spending.

This analysis provides us with useful policy information: given the current configuration of the health care system, increased government spending on drugs will reduce waiting time, while increases in any other type of spending (hospitals, other institutions, MDs, other professionals, capital, and "other") will have no impact on waiting times. But these findings are only useful in a context where per capita spending is to be increased. Hence, it is useful to generate policy recommendations for a scenario where spending is held constant.

Analysis of percentage components

Such recommendations can be derived from a regression in which the dependent variable is waiting time, and aggregate per capita health spending is held constant by inclusion as an explanatory variable. Additional explanatory variables are the percentages of aggregate per capita health spending accounted for by each of the 7 components. Over the study period, the largest share of government health spending (see tables 8, A-6, and A-7) was devoted to hospitals (46 percent on average), although some provinces averaged much less than this (36.6 percent in Saskatchewan and 36.9 percent in British Columbia) and some much more (53.2 percent in Newfoundland). Spending on doctors averaged 17.3 percent, with Manitoba averaging 13.4 percent and Ontario averaging 23.2 percent. Spending on "other" averaged 14.9 percent, with variation in provincial averages ranging from 9.8 percent in Nova Scotia to 21.4 percent in Alberta. Other details are found in the tables.

To analyze the consequences of shifting spending among these categories while holding aggregate per capita spending constant, a series of 7 regressions was run. Each of these contains 6 of the 7 percentage component variables, as well as all of the other control variables for demographics, income, politics, and strikes, as well as aggregate per capita spending.17 A typical example of these is found in table A-8. This particular regression omits the percentage spent on "other institutions." Therefore, it answers the question: holding aggregate per capita spending constant, does waiting time change if spending is shifted away from "other institutions" and into the other 6 components? The regression results indicate that the answer is "yes": specifically, shifting spending from "other institutions" to drugs reduces waiting time. Similar results are found in 4 of the other 6 regressions - shifting spending from hospitals, MDs, capital, and "other" into drugs will reduce waiting time (see tables A-9 through A-12). Conversely, shifting spending away from drugs and into every other component except "other professionals" increases waiting time (see table A-13). Connected to this is the finding (table A-14) that shifting spending from "other professionals" into drugs has no effect on waiting.

In the 6 of the 7 regressions in which "drugs" appears, the coefficient on that variable indicates the magnitude of the effect of shifting 1 percent of spending away from other components and into drugs. Depending on the component from which the increase in the percentage devoted to drugs is drawn, the size of the reduction in waiting time varies from a low of 1.18 weeks (shifting away from "other institutions," as reported in table A-8) to a high of 1.66 weeks (when the shift is away from "other," as shown in table A-12). Conversely, shifting 1 percent of spending away from drugs and into other components increases waiting by anywhere from 1.19 weeks (if the shift is into "other institutions") to 1.67 weeks (if the shift is into "other"); see table A-13.

Overall, these results indicate that even within the current Canadian health care system, waiting time can be reduced, without increasing spending, by shifting spending away from hospitals, other institutions, MDs, capital, and "other" and into drugs.18 This also means that existing government spending, on the margin, in those five areas, is misspent, if the goal is to reduce waiting time. At the same time, increases in aggregate per capita spending, as noted earlier, do not reduce waiting times: untargeted spending is ineffectual in improving waiting times, given the current structures and mechanisms of Canadian health care.

Analysis of spending and waiting times for specific specialties

Beyond the analysis of the effect of aggregate per capita spending and its various components on waiting time, it is also of interest to focus on the effect of spending increases on waiting times in specific specialties. Of perhaps greatest significance among the specialties are those in which timely interventions can prevent mortality and substantial morbidity as well as pain and suffering. Foremost in terms of this criterion are the cancer specialties, medical and radiation oncology, plus cardiovascular and orthopaedic surgeries.

Consequently, a portion of the analysis concentrated on the potential connection between spending (in total, and in components) on waiting for these four types of medical services. For three of these specialties - radiation oncology, medical oncology, and cardiovascular surgery - regression analysis indicated that not only did additional (aggregate) per capita spending not reduce waiting times, it appeared actually to increase waiting times. The only exception to this among the four was orthopaedic surgery; waiting time for it was not significantly affected by spending. These results are reported in tables A-15 to A-18.

One possible explanation for this statistical finding is reverse causation. Specifically, the fact that higher-spending provinces have longer medical oncology, radiation oncology, and cardiovascular surgery waiting times may reflect the possibility that waiting (for those particular specialties) causes spending. In other words, those provinces with longer waiting times (for those particular procedures) receive greater per capita government spending. This possibility was, however, thoroughly analytically explored, and rejected in two related ways. Neither the Hausman test (see Berndt, 1991) nor econometric models designed to detect reverse causation yielded significant evidence of reverse causation.

Analysis of individual provinces

While the analysis to this point has found that aggregate per capita spending has no effect on waiting time, it is possible for some individual provinces that spending does reduce waiting. One crude way to investigate this possibility is to plot, for each province, spending and waiting data (not controlling for other factors). When this is done, the provinces fall into three groups: those in which higher spending is correlated with reduced waiting, those in which higher spending is correlated with increased waiting, and those in which there is no significant correlation. The distribution of the provinces among these three groups is depicted in figures 11-13.

As illustrated in figure 11, in only two provinces, British Columbia and Quebec, was the simple correlation between spending and waiting negative and statistically significant. That is, in only those two provinces does spending, without controlling for other factors, give the impression of being wait-reducing. In five provinces - Alberta, Ontario, New Brunswick, Nova Scotia, and Prince Edward Island - the correlation between spending and waiting is insignificant (see figure 12). In particular, even though there appear to be clear patterns in the data for Ontario (negatively correlated) and New Brunswick (positively correlated), those correlations are not statistically significant. Finally, in three provinces - Saskatchewan, Manitoba, and Newfoundland - waiting and spending are significantly positively correlated (see figure 13).

Further exploration of the data for British Columbia and Quebec was undertaken to discern if the significant negative correlation between spending and waiting remained after other underlying factors were taken into account. Specifically, regressions were run in which the spending, age distribution, and time trend variables were included for each of the two provinces. This revealed that once the age distribution and the time trend were included, the relationship between spending and waiting was no longer significant for British Columbia (see table A-19). For Quebec, however, even controlling for the age distribution and the time trend, the negative and significant correlation between spending and waiting was not removed (see table A-20).19

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