Revision for “Improving on Hood’s taxonomy of policy instruments: adding in procedural tools” created on November 1, 2013 @ 11:49:37

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Improving on Hood’s taxonomy of policy instruments: adding in procedural tools
<p>In the case of procedural instruments, several works dealing with aspects of the subject provided a broad sense of which direction to pursue in attempting to elevate this area of instrument studies to the level that substantive implementation instrument research had attained through taxonomy construction and model-building (Walker 1983; 1991; Qualter 1985). In their 1988 work, for example, Bressers and Klok (1988) had noted the ways in which ‘subjective rational actors’ can be influenced by manipulation of the alternatives placed before them and that different instruments can affect the number of policy options developed in the policy process, or the calculations of costs and benefits of alternative courses of action made by policy actors. While some of the instruments they examined were ‘substantive’ (for example, the use of licences to affect the cost of certain activities), most of the instruments captured by their scheme were procedural; especially those dealing with the selective creation, provision and diffusion of information to policy actors.</p>
<p>Taken together, the works of Bressers and Klok, along with that of Schneider and Ingram, and others in the U.S. and Europe, identified a large number of procedural instruments, their inventory, like that in the case of substantive tools, being accompanied by several ideas about how to classify them (Chapman 1973; Weiss and Tschirhart 1994). These authors identified, among others, tools involved in education, training, institution creation, the selective provision of information, formal evaluations, hearings, and institutional reform (Wraith and Lamb 1971; Chapman 1973; Kernaghan 1985; Peters 1992; Weiss and Tschirhart 1994; Bellehumeur 1997). Research into the tools and mechanisms used in intergovernmental regulatory design also identified several other such instruments, including intergovernmental ‘treaties’ and a variety of ‘political agreements’ that can affect target-group recognition of government intentions and vice versa (Bulmer 1993; Doern and Wilks 1998; Harrison 1999). Other research into interest-group behaviour and activities highlighted the existence of tools related to group creation and manipulation, including the role played by private or public sector patrons in aiding the formation and activities of such groups (Burt 1990; Phillips 1991; Pal 1993; Finkle et al. 1994; Nownes and Neeley 1996; Lowry 1999). Still other specialized research into aspects of contemporary policy-making highlighted the use of procedural techniques such as the provision of research funding for, and access to, investigative hearings and tribunals (Salter and Slaco 1981; Gormley 1989; Cairns 1990; Jenson 1994).</p>
<p>While most researchers focused on the manner in which these instruments were used to enhance ‘desirable’ traits in public policy-making such as enhanced participation and the wider dissemination of policy-relevant knowledge, some scholars like Saward (1992) also emphasized that procedural tools were also used to ‘negatively’ affect interest groups’ and other actors’ behaviour: that is, to restrict their freedom to associate and engage in policyinfluencing activities. This latter research highlighted the role such tools have played on the ‘dark side’ of politics and policy-making; for example, suppressing government enemies and rewarding friends via punishment, exclusions and denial of information (Goodin 1980; Saward 1990; 1992).</p>
<p>Examples of ‘negative’ procedural policy tools identified at this time included co-opting opponents through provision of funds and other privileges; denying information; keeping opponents’ views from the public; penalizing opponents by denying funding or recognition; fragmenting opposition – divide and conquer – by selective rewarding; rewarding ‘neutrals’; adding administrative hurdles and costs to opponents; and many more. These latter studies all existed outside the mainstream of policy instrument research, which continued to focus almost exclusively on substantive implementation tools but were ready to be used when policy design and implementation studies moved in a procedural direction in the late 1990s.</p>
<p>Hood’s taxonomy of substantive instruments could be modified to help make sense out of this disparate list of procedural tools and this task was undertaken in the late 1990s in several quarters. Classifying procedural instruments just as Hood had done for their substantive counterparts, that is in accordance with the type of ‘governing resource’ on which they primarily rely for their effectiveness, generated a useful preliminary taxonomy of procedural tools. Drawing a distinction between ‘positive’ and ‘negative’ uses of governing resources in terms of whether they encourage or discourage actor participation in policy processes further parallels the ‘effector–detector’ distinction made in Hood’s original discussion of substantive tools (Howlett 2000) (see Table 1).</p>
<p>Table 1: A resource-based taxonomy of procedural policy instruments (Howlett, 2000)</p>
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" width="735" height="317" /></p>
<p>As was the case with Hood’s discussion of substantive instruments, this taxonomy is useful in so far as it highlights a small number of different basic resources used by different types of procedural tools and therefore allows a virtually unlimited number of such instruments to be placed in a limited number of general categories, preparing the ground for the development of improved understandings of the basic contours and possibilities tool selection and of policy designs. This insight allows a simplified NATO model to be set out in Table 2, which includes both procedural and substantive tools as well as a clearer idea of what constitutes a basic governing resource.</p>
<p>Table 2: A simplified taxonomy of substantive and procedural implementation tools</p>
<table border="1" cellspacing="0" cellpadding="0">
<tbody>
<tr>
<td colspan="6" valign="top" width="616">
<p align="center">Governing resource</p>
</td>
</tr>
<tr>
<td colspan="2" valign="top" width="203">
<p>&nbsp;</p>
</td>
<td valign="top" width="102">
<p><b>Information</b></p>
</td>
<td valign="top" width="103">
<p><b>Authority </b></p>
</td>
<td valign="top" width="101">
<p><b>Treasure </b></p>
</td>
<td valign="top" width="107">
<p><b>Organization </b></p>
</td>
</tr>
<tr>
<td rowspan="2" valign="top" width="101">
<p align="center"><b>Purpose   of tool</b></p>
</td>
<td valign="top" width="102">
<p><b>Substantive</b></p>
</td>
<td valign="top" width="102">
<p>Public information campaigns</p>
</td>
<td valign="top" width="103">
<p>Independent regulatory agencies</p>
</td>
<td valign="top" width="101">
<p>Subsidies and grants</p>
</td>
<td valign="top" width="107">
<p>Public enterprises</p>
</td>
</tr>
<tr>
<td valign="top" width="102">
<p><b>Procedural </b></p>
</td>
<td valign="top" width="102">
<p>Official secrets acts</p>
</td>
<td valign="top" width="103">
<p>Administrative advisory committees</p>
</td>
<td valign="top" width="101">
<p>Interest-group funding</p>
</td>
<td valign="top" width="107">
<p>Government reorganizations</p>
</td>
</tr>
</tbody>
</table>



Old New Date Created Author Actions
November 1, 2013 @ 11:49:37 designlab
October 31, 2013 @ 10:21:57 designlab