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Responses to specific points raised by Colin O'Donnell Page 4.
My comments refer to numbered locations marked on Appendix 4 (attached - see rhs column), continuing at Section 3 before returning to the Summary & Recommendations (Section 1) at the end.
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. . . . . . 24. This misrepresents the key point. There is no dispute that some of these species are obligate tree cavity nesters and roosters. What matters is whether these holes are in limited supply and influence abundance of birds or bats in anyway (sic) ( = any way?)
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. . . . . 26. The 95% binomial confidence intervals on a sample of 1 tree (with holes suitable for bats) out of 78 trees are 0.033% to 6.77% (Mainland et al. 1956) i.e. the proportion of trees with bat holes may have been 5 times higher than the average used by the DoC Critique, or 39 times lower. These wide limits emphasise the uncertainty in the preliminary calculations presented here by the DoC Critique and the value of further modelling and research. No error bounds were presented on the extrapolations in the DoC report. The expected outcome could therefore be very much safer or riskier for the bats than indicated by mean value extrapolations. The value of a more rigorous and detailed risk assessment is clearly indicated. The DoC Critique is at first quite clear that it signals a potential approach rather than using the models as a firm prediction of outcomes. Unfortunately it nevertheless uses the predictions of the model to assert that logging impacts on bats and birds will occur and are even likely. Planning for a more detailed risk assessment is underway by TWC. 27. The use of such a large number of different holes by each social group is an exciting and remarkable finding of Colin O'Donnell's and Jane Sedgeley's work. Several bats shifted roosts regularly, often at almost daily intervals. This behaviour is markedly different from most overseas bats studied, perhaps in part because tree cavity dwelling bats have received little study until the New Zealand effort. The crucial issue for our present risk analysis is whether or not they need to shift so often amongst such a large number of different holes. Does the continuous mixing reflect ecological or behavioural needs, or simply preference? Does it reflect a superabundance of holes available? It may be that the bats move regularly so that they can gain information about one another for social organisation. If this hypothesis is true, then movement may be necessitated simply because a superabundance of holes exists, forcing the bats to shift more often to stay in contact. It is not known for sure what effect reduction in number of holes in the roosting zone might have on the bats.
. . . 29. Allowance should indeed be made for loss of roost trees for long-term projections, but so too must there be allowance for growth of new roost trees. The calculations presented in the O'Donnell & Dilks (1987), O'Donnell (1991) and this DoC Critique are all static. The fundamental extrapolation has been that degree of tree removal in particular size classes represents degree of habitat removal - there has been no allowance for subsequent regrowth of the trees (or compensatory mortality, growth, regeneration rates triggered by tree removal), of retention of the very largest live stems and all standing dead spars, nor TWC's proposed rotational removal of ca 15% of stems every 15 years. The models are simplistic extrapolations from which exact predictions should not be attempted, in my opinion. This same caveat was mentioned at the outset by the DoC Critique, but then it nevertheless went on to conclude that the logging impacts were likely. 30. The logic for why the Eglinton availability figure is a "prudent upper limit" for Maruia is not spelled out. If this is a target for management or conservation safety (as urged by the environmental precautionary principle), then is the DoC Critique really argueing (sic) that over double the predicted existing number of holes in Maruia will be needed to safeguard bats? How could this be when bats are obligate tree-cavity dwellers? Where then are half the existing bats roosting if only half the necessary holes are available? 31. Again only one side of the coin has been emphasised. Those same processes are making new holes available for the bats. 32. The same underestimates and problems noted 28 - 31 apply to the calculations for kaka and yellow-crowned parakeets. 7.2 Predicting harvesting rates of wildlife trees 33. This sentence and Table 1 (at the end of this paragraph) capture my fundamental concern with the whole approach taken in the DoC Critique. The logic of the prediction is not made explicit in the DoC Critique, but it implies that all the holes expected to exist in the Maruia Working Circle now are all needed by the bats and birds. Colin O'Donnell (pers. comm. 6 October 1998) confirms that this is the assumption implicit in the DoC Critique. Further overestimation of the risk comes from the way the totals for each species are added together in Table 1. In reality the species are likely to be able to share many of the holes. For example, in the Eglinton mohua and parakeets used many holes with similar dimensions (Elliott et al. 1996b), although 30% of mohua sites were too small for parakeets. Amongst the unthreatened species mentioned, only the rifleman and short-tailed bats are obligate hole users, so it is not clear whether these add risk in the way inferred in the DoC Critique. The prediction of 14.2 cavity-bearing trees as the minimum needed for birds and bats is not scientifically defensible. The flawed nature of the calculation can be illustrated for the instance of kaka. Assuming that kaka need two holes per breeding pair, the predicted minimum density of kaka would be 3.5 kaka per hectare ! Exact estimates of the absolute density of kaka are not available even for closely studied populations in high density mainland situations, but (unfortunately for conservation) the density is likely to be two orders of magnitude below this level. 34. Compensatory changes are expected of increased tree growth rates and increased survival as a result of live-tree removals. Bigger trees have more tree-cavities. The proposed model should explore the outcomes predicted for different assumptions in compensatory changes.
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7.0 Beech Tree Harvesting Rates and Mitigating Effects on WildlifeThe most effective way to predict whether the harvest rates proposed (sic) is to compare those rates with the specific requirements of wildlife (in terms of sizes and ages of trees required for breeding and foraging) and then determine if sufficient trees remain through the harvesting cycle to allow for maintenance of critical wildlife populations in perpetuity. While tree density estimates and proposed harvesting rates have been provided for the Maruia working circle, unfortunately there have been no surveys by TWCL to determine the frequency of availability of wildlife trees in the area.
I use research findings from mixed beech forest in the Eglinton Valley, Fiordland to illustrate: (b) show that proposed harvesting rates in the Maruia working circle may remove significant amounts of wildlife habitat, particularly for threatened species (long-tailed bat, kaka, yellow-crowned parakeet). 7.1 The importance of cavity-bearing trees One of the main predicted impacts of the harvesting regimes proposed would be the reduction in the number of older cavity-bearing trees (see below).
(See comment 24) TWCL dispute that availability of cavities is in fact a limiting factor (BSM, p. 69). Their assumption is wrong. If trees which contain the cavities which hole-breeding and roosting species require are removed there are simply no alternatives available. It is extremely unlikely that threatened species such as kaka and parakeets would be able to nest on the ground or in the open. (See comment 25) There is a huge literature available on how the limitation cavity of availability (sic) influences the viability of wildlife populations ( a few examples: Saunders et al. 1982, DeLotelle & Epting 1983, Nilsson 1984, Raphael & White 1984, Rendell & Robertson 1989, Lindenmayer et al 1991 Rudolph & Conner 1991, Bennett et al 1994, Newton 1994, Lindenmayer et al 1995, Rieger 1996, Vonhof & Barclay 1996, Smith 1997). 7.2 Availability of wildlife trees in the Eglinton Valley
7.1.1 (sic) Long-tailed bats: Using information from Sedgeley & O'Donnell (unpublished manuscript) and an earlier study of roost trees availability ( Sedgeley & O'Donnell, in press), it is possible to estimate how abundant suitable roost cavities may be. Firstly, 95% of roosts are found in only at (sic) lower altitudes. Of 78 random trees assessed in this study, only 17 had cavities. These 17 trees contained a total of 51 cavities which conformed to the basic assumptions of being available to bats (i.e. the entrance and internal dimensions exceeded the minimum dimensions required by a single roosting bats). However, most of the measured available cavity characteristics fell outside of the range of bat roost cavity characteristics (i.e. were hollows, were damp inside, were below 5 m from the ground, entrance and internal volume were less than minimum dimensions of roost cavities, and cavities were completely surrounded by vegetation at less than 2 m away). Only six cavities had characteristics which were within the range characteristics of cavities used by bats and these were all located on one tree. . . . . . . .
These figures give us a range of estimates for the availability of bat roost trees in the Maruia working circle. Table 3.6 (p. 32, MSMP) indicates a . . . . . . . . . . . . . . . . . . . . . . . . .
We do not know how many additional cavities are used in the winter months and this model of abundance does not include estimates for cavity turnover. Little is known about the ongoing processes of wood decay and cavity formation. Most species of bat are not known to manipulate the structural environment of their roosts,
(See comment 32)7.1.2 (sic) Kaka: Using similar extrapolation procedures we estimated that 6.4% of trees in the Eglinton Valley contained cavities suitable for nesting (19.1 trees/ha). All kaka nests in the Eglinton (and elsewhere) were in trees > 80 cm DBH.
These figures give us a range estimates (sic) for the availability of kaka nesting trees in the Maruia working circle. Table 3.6 (p. 32, MSMP) indicates a merchantable tree density of 111 trees /ha. If kaka cavities occur at a similar frequency to the Eglinton (6.4%) then we expect 7.1 nest trees/ha of which all would be in trees > 80 cm DBH. A prudent upper (See comment 30 again) estimate might be higher than this. It is realistic to expect that greater densities of cavity-bearing trees will be required for birds because they breed as pairs rather than in colonies, as bats do.
7.1.3. (sic) Yellow-crowned parakeet: Using similar extrapolation procedures (based on cavity sizes from Elliott et al. (1996a) we estimated that 5.1% of trees in the Eglinton Valley contained cavities suitable for nesting (15.2 trees/ha). Eighty-five percent of nests in the Eglinton were in trees > 80 cm DBH.
These figures give us a range estimates (sic) for the availability of parakeet nesting trees in the Maruia working circle. Table 3.6 (p. 32, MSMP) indicates a merchantible (sic) tree density of 111 trees.ha. If parakeet cavities occur at a similar frequency to the Eglinton (5.1%) then we expect 5.7 nest trees/ha of which 85% would be in trees > 80 cm DBH. A prudent upper estimate would be higher than this. 7.2 Predicting harvesting rates of wildlife trees By combining these estimates from the Eglinton Valley (Table 1) it is possible to gauge the potential impact of harvesting on threatened hole-using species in Maruia forests. For a more definitive model, data should be collected specifically from the North Westland forests. Harvesting rates have been set at 1.009 trees/ha/year, of which 0.392 trees will be red beech. Harvesting rates for red beech trees > 80 cm DBH have been set at 0.105 trees/ha/yr (Table 5.5, p. 80, MSMP). Red beech trees in this category occur at a rate of 17/ha in the Maruia (Table 5.1, p. 73, MSMP). Thus 1.575 trees from a pool of 17 would be felled every 15 years.
(See comment 33) We predict that a minimum of 14.2 cavity-bearing trees/ha are required for threatened species
Table 1. Examples of predicting minimum number of cavity-bearing trees/ha
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